Rank the given speeds of observers relative to a yardstick by the observed length of the yardstick from shortest to longest.
Items (4 items) (Drag and drop into the appropriate area) 0.25c 0.1c 0.5c 0.01c
Items in order Shortest 1 2 3 4 Longest

Answers

Answer 1

The required items in order from shortest to longest: 0.01c < 0.1c < 0.25c < 0.5c

The length contraction phenomenon occurs when objects are observed from different reference frames moving at relativistic speeds. According to special relativity, as an object approaches the speed of light (c), its length in the direction of motion appears shorter to an observer in a different reference frame.

In this case, the observer moving at 0.5c would perceive the yardstick to be the shortest, followed by the observer at 0.25c, the observer at 0.1c, and finally, the observer at 0.01c would perceive the yardstick to be the longest. This ranking is based on the relative velocities of the observers with respect to the yardstick and the effect of length contraction at higher speeds.

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Related Questions

Select the correct location on the image.
The image shows the visible light spectrum received from a star. Which three parts of the spectrum show the presence of elements in the star’s atmosphere?

Answers

The visible light spectrum is the range of wavelengths the human eye can detect, ranging from 380 to 700 nanometers.

What are visible light examples?

People think of the sun, light bulbs, candles, and flames when they think of light, but visible light originates from many sources and in many hues. Other visible light sources include television and computer displays, glow sticks, and pyrotechnics.

This is why this area of the electromagnetic spectrum is known as the visible spectrum or colour spectrum. It primarily comprises of seven colours: violet, blue, green, yellow, orange, and red.

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Answer:

It is the three spots where there are lines. Between 400 and 500(the two lines), between 600 and 700(the two lines), and the one line between 700 and 800.

In which of the following cases does a car have a negative velocity and a positive acceleration? A car that is traveling in the ................. (A) -x direction at a constant 10 m/s. (B) - direction increasing in speed. (C) +x direction increasing in speed. (D) - direction decreasing in speed. (E) +x direction decreasing in speed.

Answers

In the case where the car is traveling in the -x direction and decreasing in speed, it has a negative velocity and a positive acceleration. Therefore, option D is the correct answer. In this case, the car is traveling in the - direction and decreasing in speed. Therefore, it has a negative velocity and a positive acceleration.

Let's discuss the given options one by one:

(A) In this case, the car is traveling in the -x direction at a constant speed. Therefore, it has a negative velocity and zero acceleration. This option is incorrect.

(B) In this case, the car is traveling in the - direction and increasing its speed. Therefore, it has a negative velocity and a positive acceleration. However, the given direction is not specified, and thus this option is not accurate.

(C) In this case, the car is traveling in the +x direction and increasing in speed. Therefore, it has a positive velocity and a positive acceleration. This option is incorrect.

(D) In this case, the car is traveling in the - direction and decreasing in speed. Therefore, it has a negative velocity and a positive acceleration. This option is correct.

(E) In this case, the car is traveling in the +x direction and decreasing in speed. Therefore, it has a positive velocity and a negative acceleration. This option is incorrect.

Therefore, Option D ( - direction decreasing in speed) is correct.

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For this truss geometry:
|/\|/\|/\|/\|
Select one or more:
a. The bottom chords do not usually need the verticals, since the bottom chords are not subjected to bending loads and the bottom chords only go into compression under severe wind suction that overcomes the dead weight of the structure.
b. This is called a Modified Warren Truss.
c. The vertical webs help brace the top chord against buckling upward and downward.
d. The vertical webs help support parts of the top chord, thereby reducing the span, and associated bending stress, of the top chord under the uniform gravity force of the decking resting on the top chord of the truss.
e. The unbraced length for the bottom chords is twice as long as the unbraced length for the top chords.

Answers

The correct statements are as follows: Option (b), (c) and (d). A modified Warren Truss is a variant of the standard Warren truss, which is characterized by having verticals in every other panel.

A Warren truss is a type of truss having similar lengths for all of its members, and where the members are connected via a series of equilateral triangles that are arranged alternatively pointing upwards and downwards.

The vertical webs are useful for bracing the top chord against buckling upward and downward. The vertical webs support parts of the top chord, thereby reducing the span, and associated bending stress, of the top chord under the uniform gravity force of the decking resting on the top chord of the truss. Therefore the correct answers are options (a), (b), and (d).

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plq1:how is acceleration data affected if the glider is more massive than expected, or the force applied to the glider is less than expected? explain your reasoning. plq2:how is the acceleration data affected if the force applied to the glider is greater than expected, or the glider is less massive than expected? explain your reasoning.

Answers

plq1. If the glider is more massive than expected, or the force applied to the glider is less than expected, the acceleration data is affected because the acceleration of the object is inversely proportional to the mass of the object. plq2. If the force applied to the glider is greater than expected, or the glider is less massive than expected, the acceleration data is affected because the acceleration of the object is directly proportional to the force applied to it

The acceleration of the object can be calculated using the following formula: F=maWhere F is the force applied to the object, m is the mass of the object, and a is the acceleration of the object. If the mass of the object is more than expected, the acceleration of the object decreases, resulting in a lower acceleration reading. Similarly, if the force applied to the object is less than expected, the acceleration of the object decreases, resulting in a lower acceleration reading.

If the force applied to the object is greater than expected, the acceleration of the object increases, resulting in a higher acceleration reading. Similarly, if the mass of the object is less than expected, the acceleration of the object increases, resulting in a higher acceleration reading.

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An apple fell 6.0 m from a tree to the ground. What additional information is needed to calculate both the gravitational potential energy of the apple and its kinetic energy?

the volume of the apple and the time the apple was in the air
the mass of the apple and the amount of energy lost to air resistance
the average acceleration of the apple and the time the apple was in the air
the average velocity of the apple and the amount of energy lost to friction

Answers

For calculation of potential energy mass of the apple , average acceleration of the apple and height of apple is required.

Energy While for calculation of kinetic energy volume of the apple and time the apple was in air, the average velocity of the apple and amount of energy lost to friction is required.Based on the force exerted on the two objects, the potential energy equation is determined. P.E. = mgh, where m is the mass in kilograms, g is the acceleration caused by gravity (9.8 m/s2 at the earth's surface), and h is the height in meters, is the formula for gravitational force.The relationship between kinetic energy and an object's mass and squared velocity is given by K.E. = 1/2 m v2. If the mass is measured in kilograms and the speed is measured in meters per second, the kinetic energy is measured in kilogram-meters squared per second squared.

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Before the advent of solid-state electronics, vacuum tubes were widely used in radios and other devices. A simple type of vacuum tube known as a diode consists essentially of two electrodes within a highly evacuated enclosure. One electrode, the cathode, is maintained at a high temperature and emits electrons from its surface. A potential difference of a few hundred volts is maintained between the cathode and the other electrode, known as the anode, with the anode at the higher potential.
Suppose a diode consists of a cylindrical cathode with a radius of 6.200×10−2 cm, mounted coaxially within a cylindrical anode with a radius of 0.5580 cm. The potential difference between the anode and cathode is 320 V . An electron leaves the surface of the cathode with zero initial speed (vinitial=0). Find its speed (vfinal) when it strikes the anode.
Express your answer numerically in meters per second.

Answers

The speed of the electron when it strikes the anode is vfinal = 2.6x107 m/s.

Vacuum tubes were often utilized in radios and other devices before the development of solid-state electronics. A diode is a straightforward sort of vacuum tube that simply consists of two electrodes enclosed in a highly evacuated space.

The cathode, one electrode, emits electrons from its surface while being kept at a high temperature.

The cathode and the opposite electrode, known as the anode, are kept at a potential difference of a few hundred volts, with the anode being at a greater potential.

An electron leaves the

cathode of a diode with a radius of 6.200x10⁻²cm and

an anode with a radius of 0.5580 cm, and

with a potential difference of 320 V.

The initial speed of the electron is 0 m/s.

The speed (vfinal) when it strikes the anode can be calculated using the equation vfinal = (2 × e × V)1/2,

where e is the electron charge (1.6x10⁻¹⁹C).

Therefore, the speed of the electron when it strikes the anode is

vfinal = (2 × 1.6x10⁻¹⁹ × 320)1/2 = 2.6x107 m/s.

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A 29-g rifle bullet traveling 210 m/s embeds itself in a 3.2-kg pendulum hanging on a 2.9-m-long string, which makes the pendulum swing upward in an arc
Part A
Determine the vertical component of the pendulum's maximum displacement
Part B
Determine the horizontal component of the pendulum's maximum displacement.

Answers

The vertical and horizontal components of the pendulum's maximum displacement are 0.82 m and zero, respectively. No displacement occurs in the horizontal direction because the x-component is zero.



Mass of bullet, m = 29 g = 0.029 kg
Velocity of bullet, v = 210 m/s
Mass of pendulum, M = 3.2 kg
Length of pendulum, l = 2.9 m

Initial velocity of the bullet before colliding with the pendulum can be calculated as v = u + at ⇒ a = (v-u) / t

Here, u = 0 (initial velocity is zero)
t = time of flight of the bullet = 2.9 / (9.81) = 0.295 s
Hence, a = v / t = 210 / 0.295 = 712.71 m/[tex]s^2[/tex]

The momentum of the bullet just before hitting the pendulum can be given as:
p = m * v = 0.029 * 210 = 6.09 N s

Let us assume that after hitting the pendulum, the bullet and the pendulum stick together and move with a velocity 'V' (as shown in the figure).

Bullet and Pendulum moving together

According to the principle of conservation of momentum, the total momentum before the collision is equal to the total momentum after the collision:

(m * v) = (M + m) * V
⇒ V = m * v / (M + m)
⇒ V = 0.029 * 210 / (3.2 + 0.029)
⇒ V = 4.03 m/s

Now, the pendulum moves to a maximum height which can be calculated using the principle of conservation of energy:

Initial KE + Initial PE = Final KE + Final PE
1/2 * (M + m) * [tex]V^2[/tex] + 0 = (M + m) * g * h
⇒ h = [tex]V^2[/tex] / (2*g)
⇒ h = [tex]4.03^2[/tex] / (2*9.81)
⇒ h = 0.82 m

Part A: The vertical component of the pendulum's maximum displacement is 0.82 m.

Part B: The horizontal component of the pendulum's maximum displacement is zero.

The bullet hits the pendulum and gets embedded into it. After the collision, the bullet and the pendulum stick together and move with a common velocity 'V'.The pendulum moves to a maximum height of 0.82 m (which is the maximum displacement in the vertical direction). However, there is no displacement in the horizontal direction (i.e., the x-component of displacement is zero).

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An engineer is designing the runway for an airport. Of the plane that will use the airport, the lowest acceleration rate is likely to be 3 m/s2 . The takeoff speed for this plane will be 65 m/s. Assuming this minimum acceleration, what is the minimum allowed length for the runway?

Answers

Answer:

Approximately [tex]705\; {\rm m}[/tex].

Explanation:

Let [tex]x[/tex] denote the distance travelled before the plane takes off.

Let [tex]u[/tex] denote the initial velocity of the plane, and let [tex]v[/tex] denote the velocity of the plane when it takes off. It is given that the takeoff speed is [tex]v = 65\; {\rm m\cdot s^{-1}}[/tex]. Assuming that the plane was initially stationary, initial velocity would be [tex]u = 0\; {\rm m\cdot s^{-1}}[/tex].

It is given that the acceleration of the plane would be [tex]a = 3\; {\rm m\cdot s^{-2}}[/tex].

Since acceleration is constant, apply the SUVAT equation [tex]x = (v^{2} - u^{2}) / (2\, a)[/tex] to find the value of [tex]x[/tex]:

[tex]\begin{aligned} x &= \frac{v^{2} - u^{2}}{2\, a} \\ &= \frac{(65)^{2} - (0)^{2}}{2\, (3)}\; {\rm m} \\ &\approx 705\; {\rm m}\end{aligned}[/tex].

(Rounded up.)

Hence, the length of the runway should be at least [tex]705\; {\rm m}[/tex].

what are two characteristics of net forces that are unbalanced

Answers

Unbalanced net forces that are not counterbalanced by opposing forces cause an object's motion to accelerate.

Unbalanced net forces have the following two properties: they alter an object's motion, and they are not counteracted by other forces. When an item is subjected to an imbalanced net force, the object accelerates in the direction of the net force. The amount of Acceleration is inversely proportional to the object's mass and directly proportional to the amount of net force. When the forces exerted on an item are not counterbalanced by opposing forces, an imbalanced net force develops. This indicates that a force has been generated as a result, changing the object's velocity. The comprehension of motion and forces in physics depends on these qualities.

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To stretch a spring 5.00cm from its unstretched length, 19.0J of work must be done.1- what is the force constant of the spring ?2- What magnitude force is needed to stretch the spring 5.00cm from its unstretched length?3- How much work must be done to compress this spring 4.00 cm from its unstretched length?4-What force is needed to stretch it this distance?

Answers

1) The force constant of the spring is 0.76N/cm, 2) The magnitude force needed to stretch the spring 5.00cm from its unstretched length is 3.80N, 3) Work done to compress this spring 4.00 cm from its unstretched length is 12.48J, 4) Force needed to stretch it this distance is 3.04N.


1- To calculate the force constant of the spring, you need to use the equation W = 1/2 kx2, where W is the work done to stretch the spring, k is the force constant and x is the stretch distance. In this case, W = 19.0J and x = 5.00cm, so k = 19.0/25 = 0.76N/cm.


2- To calculate the magnitude of the force needed to stretch the spring 5.00cm from its unstretched length, you need to use the equation F = kx, where F is the force, k is the force constant, and x is the stretch distance. In this case, F = 0.76N/cm x 5.00cm = 3.80N.


3- To calculate the work done to compress this spring 4.00 cm from its unstretched length, you need to use the equation W = 1/2 kx2, where W is the work done to compress the spring, k is the force constant and x is the compression distance. In this case, W = 1/2 x 0.76N/cm x (4.00 cm)2 = 12.48J.


4- To calculate the force needed to stretch the spring this distance, you need to use the equation F = kx, where F is the force, k is the force constant, and x is the stretch distance. In this case, F = 0.76N/cm x 4.00cm = 3.04N.

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We always see the same side of the Moon because a. the Moon does not rotate on its axis. b. the Moon rotates on its axis once for each revolution around Earth. c. when t…
We always see the same side of the Moon because
a. the Moon does not rotate on its axis.
b. the Moon rotates on its axis once for each revolution around Earth.
c. when the other side of the Moon is facing Earth, it is unlit.
d. when the other side of the Moon is facing Earth, it is on the opposite side of Earth.
e. none of the above

Answers

We always see the same side of the Moon because the "Moon rotates on its axis once for each revolution around Earth." Thus, the correct option will be B.

How does the Moon rotates?

When the Moon rotates on its axis once for each revolution around Earth, then we always see the same side of the Moon. The reason behind this is that the moon's rotation takes almost the same time as it takes to orbit the Earth.

When the same side of the moon is facing the Earth, it appears to be unchanging. That is why we always see the same side of the moon from Earth. The other side of the Moon is known as the far side, which was first observed by the Soviet spacecraft Luna 3 in 1959.

Therefore, the correct option will be B.

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how does the amount of strokes on a magnet affect the strength of it? Note- I'm NOT a high schooler. Simple answers please. I'm 11.

Answers

Answer:

how does the amount of strokes on a magnet affect the strength of it? Note- I'm NOT a high schooler. Simple answers please. I'm 11.

Explanation:

The amount of strokes on a magnet does not affect its strength. The strength of a magnet depends on the properties of the materials it is made of, such as the type of metal and the way it is magnetized. Once a magnet is magnetized, it will retain its strength unless it is exposed to high temperatures or strong magnetic fields that can demagnetize it.

Which of the following characterizes the Kuiper belt?
A. It is a disk-like region between the outer planets and the Oort cloud.
B. It is up to 100,000 AU in size and spherical in shape.
C. It lies between the orbits of Mars and Jupiter.
D. It is a stable region just ahead of Jupiter in its orbit.
E. It is the region occupied by the Earth-crossing Apollo asteroids.

Answers

The Kuiper belt is a disk-like region between the outer planets and the Oort cloud. Thus, option A is correct


The Kuiper belt, also known as the trans-Neptunian region, is a doughnut-shaped region of space beyond Neptune that is home to an estimated 100,000 tiny, icy objects.

It is named after Dutch-American astronomer Gerard Kuiper, who first proposed its existence in 1951.

The belt ranges in distance from 30 to 50 astronomical units (AU) from the Sun, which is about 2.8 to 4.7 billion miles away.

The Kuiper belt objects are believed to be remnants from the formation of the solar system. They are small and mostly made up of ice and dust, similar to comets.

Some Kuiper belt objects, such as Pluto and Eris, are classified as dwarf planets.

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the speed of an airplane is 275 mi/h relative to the air. the wind is blowing due north with a speed of 35 mi/h. in what direction should the airplane head in order to arrive at a point due west of its location? (round your answer to two decimal places.)

Answers

The airplane should head in a direction of 298.93° relative to north in order to arrive at a point due west of its location.

To calculate this, first calculate the speed of the airplane relative to the ground.

The airplane's speed relative to the ground is:
Speed relative to ground = Speed relative to air + Wind Speed
= 275 mi/h + 35 mi/h
= 310 mi/h
Next, calculate the direction relative to north of the airplane's movement. The direction relative to north is calculated using the following formula:
Direction relative to north = tan-1(Opposite/Adjacent)
= tan-1(35 mi/h/310 mi/h)
= tan-1(0.1145)
= 298.93°
Therefore, the airplane should head in a direction of 298.93° relative to north in order to arrive at a point due west of its location.

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what is the potential difference across a capacitor after it has been discharging for a very long time?

Answers

The potential difference across a capacitor after it has been discharging for a very long time is 0 volts. This is because the capacitor is empty of charge, and thus has no potential difference between its two terminals.

A capacitor is a type of electrical component that stores energy in an electric field. The energy is stored in the form of electric charges on two conductive plates.

The plates are separated by an insulating material called a dielectric. The potential difference across a capacitor is proportional to the amount of charge stored on the plates.

What happens when a capacitor discharges?

When a capacitor discharges, it loses the stored charge. This discharge occurs when the capacitor is connected to a circuit. The capacitor will then begin to discharge as the charges on the plates flow through the circuit.

The potential difference across the capacitor will decrease as the charges on the plates decrease.

The capacitor has been completely discharged and no longer has any potential difference.

Thus, the potential difference across a capacitor after it has been discharging for a very long time is zero.

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Find the frequency w for which the particular solution to the differential equation dạy dy 3 + dt + 3y iwt =e dt2 has the largest amplitude. You can assume a positive frequency w > 0. Probably the easiest way to do this is to find the particular solution in the form Aeiwt and then minimize the modulus of the denominator of A over all frequencies w. = ليا 0 ? X 0% Try a new variant Correct answer W = 0.971825315808

Answers

It is estimated that the frequency for which the specific solution has the maximum amplitude is 0.971825315808.

The differential equation is as follows: dy/dt + 3y iwt = e(t2)

If we assume that the specific answer is of the form Aeiwt, we may substitute it in the equation to obtain the following result: (iwt + 3).

Aeiwt equals e(t2).

We arrive at A = e(-t2) / (iwt + 3) after solving for A.

The modulus of A, which is |A| = e(-t2) / sqrt(w2 + 9) gives the amplitude of the specific solution.

We must reduce the denominator of |A| with respect to w in order to determine the frequency at which the amplitude is greatest.

After differentiating and setting it to zero, we arrive at w = 0.971825315808 by applying the formula: -9 / 2(w2 + 9)(3/2) = 0.

Hence, for this specific solution, the frequency for which the highest amplitude is present is around 0.971825315808.

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What is the flux through any closed surface surrounding a cylinder with surface charge densityσ = k sin φ , where k is a constant. Its height is H , and its radius is R.

Answers

The flux through any closed surface surrounding a cylinder with height H and radius R having surface charge density σ = k sin φ, where k is a constant, is φ₀=2πRLk sin φ/ε₀.

Since the cylinder's surface charge density is given by σ = k sin φ

Therefore, the total charge on the cylinder's curved surface

Q = σ(2πRL)

Where L is the height of the cylinder, Q = 2πRLk sin φ .

From Gauss's Law, the total flux through a closed surface surrounding a cylinder with height H and radius R is given by φ₀=Qε₀ .Here, ε₀ represents the vacuum permittivity. Now, substituting the value of Q, we get

φ₀ = (2πRLk sin φ)/ε₀

Therefore, the flux through any closed surface surrounding a cylinder with height H and radius R having surface charge density σ = k sin φ, where k is a constant, is φ₀=2πRLk sin φ/ε₀.

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The straight section of the line in figure 10 can be used to calculate the useful power output of the kettle explain how

Answers

Using the line's straight segment in figure 10, it is possible to determine the usable power output of the kettle.

The period that the kettle is heating the water up until it reaches boiling point is depicted by the straight segment of the line in figure 10. Both the  power input to the kettle and the rate of energy transfer to the water remain constant throughout this period. Hence, by dividing the energy that was transmitted to the water during this period by the whole amount of time, the usable power output of the kettle can be determined. The straight section's slope, which reflects the rate of energy transfer, and horizontal distance, which indicates the elapsed time, may be used to calculate this. The energy transmitted is calculated by dividing the rate of energy transmission by the amount of time.

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the blue whale can produce sound with an intensity that is 1 million times greater than the intensity of the loudest sound a human can make. find the difference in the loudness of the sounds made by a blue whale and a human.

Answers

The difference in loudness between the sound made by a blue whale and a human is 120 decibels.

The difference in the loudness of the sounds made by a blue whale and a human.

The loudest sound a human can make is measured at about 140 decibels, while the sound a blue whale can make is measured at about 260 decibels. This means that the blue whale can produce a sound that is 1 million times greater in intensity than the loudest sound a human can make. This difference in loudness is equal to 120 decibels.

The difference in loudness between the sound made by a blue whale and a human is 120 decibels. The loudest sound a human can make is measured at about 140 decibels, while the sound a blue whale can make is measured at about 260 decibels. This means that the blue whale can produce a sound that is 1 million times greater in intensity than the loudest sound a human can make.

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2.1 What is meant by triboelectric charging?

Answers

Answer:

Explanation:

The triboelectric effect (also known as triboelectric charging) is a type of contact electrification on which certain materials become electrically charged after they are separated from a different material with which they were in contact.

Why do we look for water when searching for extraterrestrial life?

Answers

Water is considered a crucial ingredient for the existence of life as we know it.  It is a universal solvent that facilitates biochemical reactions, and its unique properties allow it to maintain a stable temperature range,

making it an ideal medium for the evolution of complex life forms.

One of the key requirements for life to exist is the presence of liquid water. Water is essential for the formation and maintenance of cell structures and for the transport of nutrients and waste products in living organisms. Therefore, when scientists search for extraterrestrial life, they focus on finding evidence of liquid water on other planets or moons.

In our solar system, Mars and several of Jupiter's moons, such as Europa and Ganymede, have been identified as potential locations for the presence of liquid water. Recent discoveries of underground oceans on some of these moons have increased the possibility of finding extraterrestrial life.

Additionally, the search for exoplanets, planets beyond our solar system, has become an important focus of astrobiology research. Astronomers use various techniques to identify exoplanets that may be within the habitable zone of their host star, where temperatures are just right for liquid water to exist.

In summary, water is a critical component for life as we know it, and its presence on other planets or moons greatly increases the chances of finding extraterrestrial life.

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calculate the corresponding electric force on an electron near the surface of the earth and compare it to the gravitational force from the earth. d) how can you shield the electron from this force even if it fluctuates in time and space?

Answers

The corresponding electric force on an electron near the surface of the earth is approximately 1.76 x 10^−19 N, while the gravitational force from the earth on the same electron is approximately 9.08 x 10^-30 N. This shows that the gravitational force is much weaker than the electric force.

To shield the electron from this force, one can use a Faraday cage, which is an enclosure made of conductive materials that can block external electric fields.

The cage works by redistributing the charges so that they cancel out the external electric field. In the case of a fluctuating electric field, the cage will continue to protect the electron as long as the field changes are not too rapid. For stronger or rapidly changing fields, other types of shielding may be necessary.

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help me
plss asap!!!

Answers

Answer:B

Explanation:The ray above makes a 90 degree angle. The ray below makes a 60 degree angle.

if thee electron at the surface of the negative plate were released from rest, what would be its velocity

Answers

If an electron at the surface of the negative plate were released from rest, its velocity would depend on the potential difference between the plates.

Potential difference (V) is the work done per unit charge. Its unit is volts (V). When a potential difference is applied between the two plates of a capacitor, the potential difference is given by the equation V = Q/C, where Q is the charge on the plates and C is the capacitance of the plates.If an electron is released from rest at the surface of the negative plate, it will move towards the positive plate. The potential difference between the two plates will create an electric field that will cause the electron to accelerate.

The acceleration of the electron is given by the equation a = F/m, where F is the force on the electron and m is its mass. The force on the electron is given by F = Eq, where E is the electric field strength and q is the charge on the electron. Therefore, the acceleration of the electron is given by a = Eq/m.After a time t, the velocity of the electron is given by v = at. Therefore, the velocity of the electron at any time t is given byv = (Eq/m)t.Note: It is important to note that this equation is only valid for small potential differences. If the potential difference is large enough, the electron may acquire relativistic velocities, and the equation will no longer hold.

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a wireshark trace of tcp traffic between hosts a and b indicated the following segments. a sent a segment of 0 bytes data payload to b with fin flag set, sequence number 1000 and ack number 500. later b sent a segment of 0 bytes data with fin flag set, sequence number 500 and ack number 1001. what is the state of the connection in host a before receiving the ack from b and after receiving the ack ?

Answers

The state of the connection in host A before receiving the ACK from B: Before receiving the ACK from B, the state of the connection in Host A was in the FIN WAIT 1 state.                                                                                                            The state of the connection in host A after receiving the ACK: After receiving the ACK, the state of the connection in Host A is in the FIN WAIT 2 state.

In the 1st phase, the FIN segment is sent by the side which initiates the closing of the connection. The other side responds with an ACK that indicates that the FIN segment was received. The connection will stay in this state until a FIN segment is received by the other side or the timeout timer expires.

In the second phase of the termination process, the side receiving the FIN segment responds with an ACK. If it has any remaining data to send, it can do so in this phase, and the connection stays in FIN WAIT 2 state. If not, it moves to the TIME WAIT state, which is the final step in the termination process.

Therefore, the state of the connection in Host A is in the FIN WAIT 2 state after receiving the ACK.

What is TCP?

TCP is an abbreviation of Transmission Control Protocol. It is the protocol that serves as the foundation of the internet. It works to ensure that data sent over a network is delivered to the correct recipient. It is a connection-oriented protocol that means it needs to establish a connection before transmitting any data.

TCP guarantees that data sent over the internet reaches the intended recipient without data loss, duplication, or corruption.

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One day, after pulling down your window shade, you notice that sunlight is passing through a pinhole in the shade and making a small patch of light on the far wall. Having recently studied optics in your physics class, you're not too surprised to see that the patch of light seems to be a circular diffraction pattern. It appears that the central maximum is about 3 cm across, and you estimate that the distance from the window shade to the wall is about 3 m .
Estimate the diameter of the pinhole (in mm).

Answers

The diameter of the pinhole is 0.1220 mm, through which the sunlight is passing through and making a small patch of light on the far wall.

Given information,

width of central maxima  = 3 cm = 3×10⁻²m

size of the pinhole, a = 3 m

The  average wavelength of sunlight, λ = 500 nm

The small bending of light as it travels around an object's edge is known as diffraction. The ratio of the wavelength of the light to the opening size determines how much bending occurs.

The relation between wavelength and aperture diameter is expressed as,

w = 2.44λa/D

where D is the diameter of the pinhole,

D = 2.44λa/w

D = 2.44×500×10⁻⁹×3/3×10⁻²

D = 0.1220×10⁻³m

D =  0.1220 mm

Hence, the diameter of the pinhole is 0.1220 mm.

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Which of the following statements is true about the relationship between the two forms of Newton's second law (Fnet = dp/dt and Fnet = m.a) Select the correct answer
a. Fnet = dp/dt reduces to Fnet = m.a if the O acceleration of the object does not change with time. b. Fnet = m.a reduces to Fnet = dp/dt if the acceleration of the object does not change with time. c. Fnet = m.a reduces to Fnet = dp/dt if the mass of the object Answer dt does not change with time. d. Fnet = m.a reduces to Fnet = m.a if the dt momentum of the object does not change with time. e. Fnet = dp/dt reduces to Fnet = m.a if the mass of the object does not change with time. f. Fnet = m.a reduces to Fnet = dp/dt if the momentum of the object does not change with time.

Answers

The correct statement about the relationship between the two forms of Newton's second law (Fnet = dp/dt and Fnet = m.a) is option D "Fnet = m.a reduces to Fnet = dp/dt if the momentum of the object does not change with time.

What is Newton's second law?

Newton's second law of motion states that the acceleration of an object is directly proportional to the force applied to it and inversely proportional to its mass. In other words, Fnet = m.a, where Fnet is the net force acting on an object, m is its mass, and a is its acceleration. This law can also be written as Fnet = dp/dt, where dp/dt is the rate of change of momentum with time.

Since momentum is the product of mass and velocity, it can be rewritten as dp/dt = m.dv/dt + v.dm/dt, where v is the velocity of the object. If the mass of the object remains constant over time, then v.dm/dt is zero and dp/dt reduces to m.dv/dt, which is equal to Fnet.

Therefore, Fnet = dp/dt reduces to Fnet = m.a if the object's acceleration does not change with time. If the momentum of the object does not change with time, then dp/dt is zero, and Fnet = dp/dt reduces to zero, which means that Fnet = m.a is also zero. Therefore, Fnet = m.a reduces to Fnet = dp/dt if the momentum of the object does not change with time.

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A car generator turns at 400 rpm when the engine is idling. Its 300-turn, 5.05 by 8.2 cm rectangular coil rotates in an adjustable magnetic field so that it can produce sufficient voltage even at low rpms. What is the field strength needed to produce a 24.0 V peak emf?

Answers

To produce a 24.0 V peak emf, the field strength needed for a car generator with a 300-turn, 5.05 by 8.2 cm rectangular coil rotating at 400 rpm when the engine is idling is 1.6 V/m.

What is an EMF?

Аn electromotive force (EMF), often known аs voltаge, is аn electricаl force thаt drives current through аn electricаl circuit. EMF is а meаsure of the energy per unit chаrge thаt аn electricаl power source, such аs а bаttery or generаtor, gives to electrons trаveling through а circuit. The symbol for EMF is E.

The mаgnetic field strength cаn be determined using the formulа:

= BΦ / А×N

where B represents the field strength, Φ represents the flux, А represents the аreа of the loop, аnd N represents the number of turns. To obtаin the field strength, first, compute the flux, then use the formulа given аbove for B.

This is mathematically expressed as:

B = E / (NAB)

Here,

E = 24.0 V

N = 300 turns

A = 5.05 cm × 8.2 cm = 41.41 cm²

= 0.004141 m

2BΦ / A × N = E/ NAB

⇒ Φ / A = E/ BN2A2BΦ = EN2ABΦ

= (24.0V)×2(300)(0.004141 m²)Φ

= 7.26 x [tex]10^{-4}[/tex] Wb

B = Φ / ANB = Φ / ANB = 7.26 x [tex]10^{-4}[/tex] Wb / 300(0.004141 m²)

B = 0.0762 T

Therefore, to produce a 24.0 V peak emf, the field strength required is 0.0762 T.

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When only one lightbulb blows out, an entire string of decorative lights goes out. The lights in this string must be connected in
a. parallel with one current pathway
b. parallel with multiple current pathways
c. series with one current pathway
d. series with multiple current pathways

Answers

When only one lightbulb blows out, an entire string of decorative lights goes out, which means that the lights in this string must be connected in series with one current pathway.

In a series circuit, the components are connected end to end in a single path, so the current flows through each component in turn. If one component, such as a lightbulb, fails, the circuit becomes incomplete, and the current cannot flow through any of the components downstream of the failed component. This results in all the lights in the series circuit going out when one lightbulb blows out.

In contrast, in a parallel circuit, the components are connected across multiple current pathways, so if one component fails, the current can still flow through the other components, and they will continue to function normally. Therefore, if one lightbulb blows out in a parallel circuit, the other lights will continue to work.

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in comparison to radio waves in vacuum, visible light in vacuum has wavelengths that are equal. wavelengths that are longer. frequencies that are equal. a speed that is faster. wavelengths that are shorter.

Answers

In comparison to radio waves in a vacuum, visible light in a vacuum has wavelengths that are shorter.

It is because the wavelength of visible light ranges from about 400 to 700 nanometers (nm), while radio waves can have wavelengths of up to kilometers.

When any wave travels through a vacuum, it maintains a constant speed of 299,792,458 meters per second (m/s). But the wavelength and frequency are inversely proportional to each other, so as the frequency of the wave increases, its wavelength decreases, and vice versa.

Hence, visible light with a higher frequency has a shorter wavelength than radio waves, which have a much lower frequency. Thus, the wavelengths of visible light in a vacuum are shorter as compared to radio waves in a vacuum.

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