A 1.0-cm-diameter microscope objective has a focal length of 2.8 mm. It is used with light of wavelength of 550 nm.
Part A
What is the objective's resolving power if used in air?
Express your answer with the appropriate units.


Part B
What is the resolving power of the objective if it is used in an oil-immersion microscope with n(oil)= 1.45?
Express your answer with the appropriate units.

Answers

Answer 1

Objective resolving power if used in air is 661 nm/cm , the resolving power of the objective if it is used in an oil-immersion microscope is    = 963 nm/cm

The ability of an optical instrument, such as a microscope or telescope, to differentiate and separate two objects that are close together is known as its resolution power.

Part A :

Resolving power = 1.22λ/D

              = 1.22(550 nm)/(1.0 cm)

                       = 661 nm/cm

Part B :

Resolving power = 1.22λn(oil)/D

                        = 1.22(550 nm)(1.45)/(1.0 cm)

                                    = 963 nm/cm

What exactly is resolve power?

It is established by comparing the instrument's aperture diameter to the wavelength of light utilized. The instrument's ability to differentiate between two close objects improves with increasing resolving power. A telescope's lens or mirrors focus light on a single point as it travels through them. The telescope's resolving power is based on how close the two points can be to each other before they are impossible to tell apart. More distant stars, galaxies, and other celestial objects can be seen in the image with a higher resolving power. In order to comprehend the universe and conduct scientific research, resolve power is absolutely necessary.

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Related Questions

An object that can move in either direction along a horizontal line ( the positive axis). Assume that friction is so small that it can be neglected. Sketch the shape of the graph of the force applied to the object that would produce the motion described.
A) The object moves away from the origin with a constant velocity.
B)The object moves toward the origin with a constant velocity.
C) The object moves away from the origin with a steadily increasing velocity (a constant acceleration)

Answers

A) and B): No force whenever, F(t) = 0, ∀t. C): A constant force,

F(t) = F0,∀t.

Newton's Laws

In the year 1687, Isaac Newton distributed his fundamental work "Philosophiae Naturalis Principia Mathematica", in which he included three essential standards of movement. These standards are referred to now as Newton's maxims or Newton's laws.

A) and B): No force whenever,

F(t) = 0, ∀t.

As indicated by Newton's most memorable regulation, an article moves with constant velocity when no net force is following up on it.

C): A constant force,

F(t) = F0,∀t.

As indicated by Newton's subsequent regulation, the speed increase is corresponding to the acting force. Assuming that the speed increase is constant, the force is constant.

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If a car is pushed with a force of 18N for 8m, how much work has been done?

Answers

According to the question, the work done by a car is calculated as 144Nm.

What is force?

Force may be defined as a process of pushing or pulling on an object that significantly produces acceleration in the body on which it acts. It is an external agent capable of changing a body's state of rest or motion. It has a magnitude and a direction.

According to the question,

The force applied on a car = 18 N

The displacement made by a car = 8m.

Now, the work done is calculated with the help of the given formula:

Work done = Force × Displacement.

                           = 18 N × 8m = 144Nm.

Therefore, the work done by a car is calculated as 144Nm.

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A pool ball moving 1.83 m/s
strikes an identical ball at rest.
Afterward, the first ball moves
1.15 m/s at a 23.3° angle. What is
the x-component of the velocity of
the second ball?

Answers

Answer:n to the right to the right

Explanation:

A physics instructor walks with increasing speed across the front of the room, then suddenly reverses direction and walks backwards with constant speed. Which of the following graphs correctly depicts the acceleration vs. time of the physics instructor?

Answers

According to the physics professor's acceleration vs. time graph, a change in speed could also mean a change in velocity.

What is acceleration, using an example?

An object's velocity may alter depending on whether it is moving faster, slower, or in a different direction. The moon orbiting the earth and an apple falling to the ground are two instances of acceleration.

What exactly are velocity and acceleration?

The pace at which displacement changes is known as velocity. The rate at which velocity changes is known as acceleration. Because it includes both magnitude and direction, mass and velocity quantity. Since acceleration is merely the rate at which velocity changes, acceleration is likewise a vector quantity.

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what is the velocity of a rock if it falls at a 3m/s

Answers

3m/s downward is the  velocity of a rock if it falls at a 3m/s. The idea of velocity is crucial in kinematics, the part of physical laws.

What is velocity?

The direction speed of an item in motion as an indicator of it's own rate of shift in position as perceived from a certain frame of reference and measured by a specific standard of time (e.g., 60 km/h northbound) is known as velocity.

The idea of velocity is crucial in kinematics, the part of physical laws that explains the motion of things. 3m/s downward is the  velocity of a rock if it falls at a 3m/s.

Therefore, 3m/s downward is the  velocity of a rock if it falls at a 3m/s.

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Multiple Choice: Suppose the electric field is zero in a certain region of space. Which of the following statements best describes the electric potential in this region?
a) The electric potential is zero everywhere in this region.
b) The electric potential is zero at at least one point in this region.
c) The electric potential is constant everywhere in this region.
d) There is not enough information given to distingush which of the above answers is correct.

Answers

Option c) is correct as in a region where electric field is zero, electric potential is constant and independent region location.

The statement that best describes the electric potential in a region of space where the electric field is zero is (c) the electric potential is constant everywhere in this region.

This can be explained by the fact that:

electric potential is amount of work done to get a unit charge from infinity to a particular point in electric field. When electric field is zero, there's zero force acting on charge and therefore work done is zero.

In such a scenario, the electric potential is said to be constant throughout the region because the amount of work required to move as charge one to another point doesn't depend on path. Any path will have no charge and thus potential difference will become zero.

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The motion of the kangaroo is under free-fall. We are looking for the initial velocity, and we know that the velocity in the highest position is zero.
From
v
2
=
(
v
0
)
2
+
2
ay
,
v 2

=(v 0

) 2
+2ay,

we have
v
2
=
(
v
0
)
2
+
2
ay
v
2

2
ay
=
(
v
0
)
2
v
0
=
v
2

2
ay
v 2
v 2
−2ay
v 0


=(v 0

) 2
+2ay
=(v 0

) 2
= v 2
−2ay


Substituting the known values,
v
0
=
v
2

2
ay
v
0
=
0
2

2
(

9.81
m/s
2
)
(
2.50
m
)
v
0
=
7.00
m/s
v 0

v 0

v 0


= v 2
−2ay

= 0 2
−2(−9.81m/s 2
)(2.50m)

=7.00 m/s

Therefore, the vertical speed of the kangaroo when it leaves the ground is 7.00 m/s.
Part B
Since the motion of the kangaroo has uniform acceleration, we can use the formula
y
=
v

t
+
1
2
a
t
2
y=v o

t+ 2
1

at 2
The initial and final position of the kangaroo will be the same, so �
y is equal to zero. The initial velocity is 7.00 m/s, and the acceleration is -9.81 m/s2.
y
=
v
0
t
+
1
2
a
t
2
0
=
(
7.00
m/s
)
t
+
1
2
(

9.81
m/s
2
)
t
2
0
=
7
t

4.905
t
2
7
t

4.905
t
2
=
0
t
(
7

4.905
t
)
=
0
t
=
0
or
7

4.905
t
=
0
y
0
0
7t−4.905t 2
t(7−4.905t)
t=0

=v 0

t+ 2
1

at 2
=(7.00 m/s)t+ 2
1

(−9.81 m/s 2
)t 2
=7t−4.905t 2
=0
=0
or7−4.905t=0

Discard the time 0 since this refers to the beginning of motion. Therefore, we have
7

4.905
t
=
0
4.905
t
=
7
t
=
7
4.905
t
=
1.43
s
7−4.905t
4.905t
t
t

=0
=7
= 4.905
7

=1.43 s

The kangaroo is about 1.43 seconds long in the air.

Answers

The motion of the kangaroo is under free-fall, its vertical speed when it leaves the ground 7.00m/s and it is in air for 1.43s.

The stir of the kangaroo is under free- fall. We're looking for the original haste, and we know that the haste in the loftiest position is zero.

From,

v ² = ( vo) ² 2ay,

we have,

v ² = ( vo) ² 2ay,

v ²- 2ay = vo ²

vo = √ v ²- 2ay

Vo = 7.00 m/ s

thus, the perpendicular speed of the kangaroo when it leaves the ground is 7.00 m/s.

Since the stir of the kangaroo has invariant acceleration, we can use the formula,

y = vo * t1/2 at ²

7t-4.905 t ²

t = 0 or t = 1.43

thus, kangaroo is about 1.43 seconds long in the air.

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Complete question:

A kangaroo can jump over an object 2.50 m high. (a) Calculate its vertical speed when it leaves the ground. (b) How long is it in the air?

A capacitor consists of two metal plates each 10 cm by 20 cm; they are separated by a 2.0 mm thick insulator with dielectric constant 4.1 and dielectric strength 6.0107 V/m. What is the capacitance in pF(10 −12
F)?

Answers

The equation gives the capacitance of a parallel-plate capacitor:C = εA/d. Where C is the capacitance, ε is the permittivity of the dielectric material between the plates, A is the area of each plate, and d is the distance between the plates.

In this case, the area of each plate is 10 cm × 20 cm = 200 cm^2 = 0.02 m^2. The distance between the plates is 2.0 mm = 0.002 m. The permittivity of the dielectric material is ε = ε0εr, where ε0 is the vacuum permittivity (8.85 × 10^-12 F/m), and εr is the relative permittivity or dielectric constant (4.1).

So, substituting these values into the equation, we get:

C = εA/d

= (ε0εr)(0.02)/(0.002)

= (8.85 × 10^-12)(4.1)(0.02)/(0.002)

= 7.26 × 10^-11 F

= 72.6 pF

Therefore, the capacitance parallel-plate capacitor is 72.6 pF.

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the silicon sample has been uniformly illuminated with light resulting in an optical generation rate is?

Answers

The optical generation rate of a silicon sample illuminated with light is the rate at which photogenerated carriers are created in the sample.

Optical generation rate is typically expressed in units of A/cm2. The optical generation rate is a function of the light intensity, the wavelength of the light, and the material properties of the silicon sample. The rate of generation of electron-hole pairs through photon absorption is known as "optical generation rate". Optical generation rate is usually denoted by G(x) and in unit of electrons/cm³s.

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a) Write a selected signal assignment statement to represent the 4-to-1 MUX shown below. Assume that there is an inherent delay in the MUX that causes the change in output to occur 15 ns after a change in input.
(b) Repeat (a) using a conditional signal assignment statement.

Answers

Selected signal assignment statement to represent the 4-to-1 MUX has been shown below.

a)entity mux4to1 is

port(A,B: in std_logic;

      CD : in std_logic_vector(1 down to 0),

      F: out std_logic);

end mux4to1;

Architecture behavioral of mux4to1 is

begin

with CD select

F<= transport (not A) after 10 ns when "00",

       transport B after 10 ns when "01",

      transport  (not B) after 10 ns when "10",

      transport  "0" after 10 when "11";

end behavioral;

b)entity mux4to1 is

port(A,B: in std_logic;

      CD : in std_logic_vector(1 down to 0),

      F: out std_logic);

end mux4to1;

Architecture behavioral of mux4to1 is

begin

F <= inertial (not A) after 10 ns  WHEN (CD = “00”) ELSE

        inertail B after 10 ns WHEN (sel = “01”) ELSE

       inertail (not B) after 10 ns WHEN (sel = “10”) ELSE

       inertail "0" after 10 ns WHEN (sel = “11”) ELSE

        ‘X’;

end behavioral;

c)entity mux4to1 is

port(A,B: in std_logic;

      CD : in std_logic_vector(1 down to 0),

      F: out std_logic);

end mux4to1;

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Your annoying little brother is dropping rocks out of his bedroom window on the 2nd floor. You are on the ground floor and watch a rock fall past the patio door onto the ground below. In this problem, ignore air resistance.
If the rock takes 0.28 s to cross the 2.1-m-high glass door, from what height above the top of the door was it dropped?

Answers

The rock was dropped from a height of approximately 0.862 meters above the top of the glass door.

We can use the kinematic equations of motion to solve this problem. In particular, we can use the equation:

y = vi*t + [tex](1/2)at^2[/tex]

where:

y is the distance the rock falls

vi is the initial velocity of the rock (which is 0, since the rock is dropped from rest)

a is the acceleration due to gravity (which is approximately [tex]-9.81 m/s^2[/tex], since the rock is falling downwards)

t is the time it takes for the rock to fall the distance y.

We know that the rock falls a total distance of 2.1 meters (the height of the glass door), and it takes 0.28 seconds to fall this distance. Therefore, we can plug in these values and solve for the initial height:

2.1 m = 0 + [tex](1/2)( -9.81 m/s^2)(0.28 s)^2[/tex]+ vi*(0.28 s)

Simplifying and solving for vi, we get:

vi = (2.1 m - (1/2)[tex](-9.81 m/s^2)(0.28 s)^2)[/tex] / 0.28 s

vi = 6.14 m/s

So the initial velocity of the rock when it was dropped was 6.14 m/s. Now we can use the kinematic equation:

y = vi*t + [tex](1/2)at^2[/tex]

To solve for the initial height. We know the initial velocity and the time it took for the rock to fall past the glass door (0.28 seconds), so we can plug in these values and solve for y:

y = vit + [tex](1/2)at^2[/tex]

y = (6.14 m/s)(0.28 s) + [tex](1/2)(-9.81 m/s^2)(0.28 s)^2[/tex]

y = 0.862 m

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Allison exerts a steady net force of 54 N on a 24-kg
shopping cart initially at rest for 2.6 s. find the distance.

Answers

Answer:

Approximately [tex]7.6\; {\rm m}[/tex] while the force was applied.

Explanation:

Divide net force by mass to find acceleration:

[tex]\begin{aligned}(\text{acceleration}) &= \frac{(\text{net force})}{(\text{mass})} = 2.25\; {\rm m\cdot s^{-2}}\end{aligned}[/tex].

(Note that [tex]1\; {\rm N} = 1\; {\rm kg\cdot m\cdot s^{-2}}[/tex].)

The question states that this acceleration of [tex]a = 2.25\; {\rm m\cdot s^{-2}}[/tex] continued for [tex]t = 2.6\; {\rm s}[/tex]. Additionally, it is given that initial velocity was [tex]u = 0\; {\rm m\cdot s^{-1}}[/tex] (initially at rest.)

Let [tex]x[/tex] denote the distance travelled. Apply the SUVAT equation [tex]x = (1/2)\, a\, t^{2} + u\, t[/tex] to find this distance:

[tex]\begin{aligned}x &= \frac{1}{2}\, a\, t^{2} + u\, t \\ &= \frac{1}{2}\, (2.25)\, (2.6)^{2}\; {\rm m} + (0)\, (2.6)\; {\rm m} \\ &= \frac{1}{2}\, (2.25)\, (2.6)^{2}\; {\rm m} \\ &\approx 7.6\; {\rm m}\end{aligned}[/tex].

what a geologist sees. a geology student sits beside an outcrop on mont royal, the namesake of montreal. this exposure shows the intrusion of molten basalt into preexisting limestone.

Answers

The geologist sees depositional contact. Therefore, option A is correct.

What is depositional contact?

A sedimentary or volcanic rock is said to have been deposited on an older rock at a depositional contact (of any type). Where volcanic rocks encroach on older rock, this is known as an intrusive contact (of any type).

The ten different types of contacts are as follows: (1) bedding planes, (2) diastems, (3) angular irregularities, (4) disconformities, (5) para-conformities, (6) nonconformities, (7) pedologic contacts, (8) faults, 9) intrusive contacts, and 10) extrusive contacts.

Hence, option A is correct.

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your question is incomplete, most probably the full question is this:

what a geologist sees. a geology student sits beside an outcrop on mont royal, the namesake of montreal. this exposure shows the intrusion of molten basalt into preexisting limestone.

Aluminum metal can be recycled from scrap metal by melting the metal to evaporate impurities. Calculate the amount of heat needed to purify 1.00 mole of Al originally at 298 K by melting it. The melting point of Al is 933K. The molar heat capacity of Al is 24 JI(mol K), and the heat of fusion of Al is 10.7 kJlmol: b_ The equation for the overall process of extracting Al from Al,O3 is shown below: Which requires less energy, recycling existing Al or extracting Al from Al,03? Justify your answer with a calculation_ 2AIzO3 (s) 2 Al (s) 302 (g) AH= 1675 kJ

Answers

To purify 1 mole of Al by melting it, we need to consider two processes: heating the Al from 298 K to 933 K, and melting the Al at its melting point.The heat required to heat the Al is Q1 = 20,832 J, and the heat required to melt the Al is Q2 = 10,700 J. The total heat required is Q_total = Q1 + Q2 = 31,532 J.To extract 1 mole of Al from Al2O3, we need 837.5 kJ of energy, according to the given equation for the reaction.Recycling existing Al requires significantly less energy than extracting Al from Al2O3, with the energy required for extraction being approximately 219 times greater than the energy required for purification by melting.

What does energy extraction mean?

Energy extraction generally refers to the process of obtaining useful energy from a particular source or converting one form of energy to another. This can include extracting energy from fossil fuels, nuclear reactions, wind, solar power, hydropower, or other sources.

In the context of the given question about aluminum production, "energy extraction" refers specifically to the process of obtaining aluminum metal from its ore, which in this case is Al2O3. This process requires a significant amount of energy, as indicated by the high value of the heat of reaction in the equation given in the question. By contrast, recycling aluminum from scrap metal requires much less energy and is therefore generally considered to be more energy-efficient and environmentally friendly than extracting aluminum from its ore.

To calculate the amount of heat needed to purify 1.00 mole of Al originally at 298 K by melting it, consider two processes:

1. Heating the Al from 298 K to its melting point at 933 K, which requires heat Q1:

Q1 = n * Cp * delta T

= 1.00 mol * 24 J/(mol K) * (933 K - 298 K)

= 20,832 J

2. Melting the Al at its melting point, which requires heat Q2:

Q2 = n * delta H_fus

= 1.00 mol * 10.7 kJ/mol

= 10,700 J

The total heat required to purify 1.00 mole of Al by melting it is the sum of Q1 and Q2:

Q_total = Q1 + Q2

= 20,832 J + 10,700 J

= 31,532 J

Now, to determine whether it is more energy-efficient to recycle existing Al or to extract Al from Al2O3, compare the energy required for each process. The equation for extracting Al from Al2O3 shows that the reaction releases 1675 kJ of energy for every 2 moles of Al produced. Therefore, the energy required to extract 1 mole of Al from Al2O3 is:

energy required = 1675 kJ / 2

= 837.5 kJ

Comparison to the 31,532 J of energy required to melt and purify 1 mole of Al, we see that recycling existing Al requires significantly less energy than extracting Al from Al2O3.

Specifically, the energy required to extract 1 mole of Al from Al2O3 is approximately 219 times greater than the energy required to purify 1 mole of existing Al by melting it.

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Question 10 of 10
A car drives to the right. There is a large amount of air resistance, and the
car's engine provides the car's forward motion. Which force on the free-body
diagram below represents the weight of the car?
A. Force C
B. Force B
C. Force D
D. Force A

Answers

The free-body diagram that will represent the weight of the car is the one in which the weight of the car points downwards.

What are free-body diagrams?

Free-body diagrams are diagrams used in physics and engineering to represent an object and the forces acting on it. They are used to analyze the forces and determine the net force acting on an object, which is then used to determine the object's acceleration and motion.

The free-body diagram of the car will be as follows:

a large amount of air resistance - acts to the leftcar's engine provides the car's forward motion -  acts to the rightweight of the car - acts downwardsnormal reaction - acts upwards

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A)How much heat does it take to increase the temperature of 2.10 molmol of an ideal gas by 60.0 KK near room temperature if the gas is held at constant volume and is diatomic?
B)What is the answer to the question in part A if the gas is monatomic?

Answers

A) It would take 2079 J of heat to increase the temperature of 2.10 mol of a diatomic gas by 60.0 K at a constant volume.

B) It would take 1244 J of heat to increase the temperature of 2.10 mol of a monatomic gas by 60.0 K at a constant volume.

What is the difference between diatomic and monoatomic?

The terms "diatomic" and "monoatomic" describe how many atoms make up a molecule or an ion. Diatomic molecules, like O2 or HCl, are made up of two covalently connected atoms of the same element. On the other hand, monoatomic species are made of a single atom, which could be neutral like helium or argon or charged like cations and anions. Diatomic molecules have unique chemical properties and are frequently involved in chemical processes, whereas monoatomic species normally exist as gases under normal conditions and are relatively inert. In the study of chemistry and physics, the contrast between diatomic and monoatomic particles is significant, particularly in understanding the behavior of various elements and their interactions with other substances.

(A) To calculate the amount of heat required to increase the temperature of 2.10 mol of a diatomic gas by 60.0 K at constant volume, we can use the formula: Q = nCvΔT

where Q is the amount of heat, n is the number of moles of the gas, Cv is the molar heat capacity at constant volume, and ΔT is the change in temperature. For a diatomic gas, Cv = (5/2)R, where R is the gas constant.

So, substituting the given values, we get:

Q = (2.10 mol)(5/2)(8.31 J/mol·K)(60.0 K)

Q = 2079 J

Therefore, it would take 2079 J of heat to increase the temperature of 2.10 mol of a diatomic gas by 60.0 K at a constant volume.

B) For a monatomic gas, Cv = (3/2)R. So, using the same formula as above, we get:

Q = (2.10 mol)(3/2)(8.31 J/mol·K)(60.0 K)

Q = 1244 J

Therefore, it would take 1244 J of heat to increase the temperature of 2.10 mol of a monatomic gas by 60.0 K at a constant volume.

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) To calculate the amount of heat required to increase the temperature of 2.10 mol of a diatomic gas by 60.0 K at constant volume, we can use the formula:

Q = nCvΔT

where Q is the amount of heat, n is the number of moles of the gas, Cv is the molar heat capacity at constant volume, and ΔT is the change in temperature. For a diatomic gas, Cv = (5/2)R, where R is the gas constant.

So, substituting the given values, we get:

Q = (2.10 mol)(5/2)(8.31 J/mol·K)(60.0 K)

Q = 2079 J

Therefore, it would take 2079 J of heat to increase the temperature of 2.10 mol of a diatomic gas by 60.0 K at constant volume.

B) For a monatomic gas, Cv = (3/2)R. So, using the same formula as above, we get:

Q = (2.10 mol)(3/2)(8.31 J/mol·K)(60.0 K)

Q = 1244 J

Therefore, it would take 1244 J of heat to increase the temperature of 2.10 mol of a monatomic gas by 60.0 K at constant volume.

The type of ion channel that will open and close depending on changes in electrical potential across the membrane is referred to as _________________. Those ion channels that require a chemical messenger to bind to them in order to open or close are called____________________. voltage-gated; mechanically-gated ligand-gated; stretch-gated voltage-gated; ligand-gated ligand-gated; voltage-gated stretch-gated; ligand-gated

Answers

The type of ion channel that will open and close depending on changes in electrical potential across the membrane is referred to as voltage-gated. In this case the word “voltage” is already telling you that it functions with electrical potential

Those ion channels that require a chemical messenger to bind to them in order to open or close are called ligand-gated. The word “ligand” tells you that there is a compound (chemical messenger) that is ligand of a receptor, once it binds with the receptor, the channels will be active.

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can someone please help me 50 points to the person that gets it right ​

Answers

Explanation:

Convert °F to °C. and Convert °C to °F

newtons ring experiment for engineering

Answers

Newton's ring is a phenomenon of interference pattern of the light rays which is created by reflection of light rays.

What is Newton's ring experiment?

Newton's rings is a phenomenon in which an interference pattern of the light is generally created by the reflection of light rays between the two surfaces, typically a spherical surface and an adjacent touching flat surface in space.

Newton's rings, in optics, is a series of concentric light- and dark-colored bands which are observed between any two pieces of glass when one is convex and it rests on its convex side on another piece which is having a flat surface. Thus, a layer of air exists between the two.

Newtons ring experiment is used for the determination of wavelength of monochromatic lights. It is also used for the determination of refractive index of transparent liquid.

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Even when shut down after a period of normal use, a large commercial nuclear reactor transfers thermal energy at the rate of 150 MW by the radioactive decay of fission products. This heat transfer causes a rapid increase in temperature if the cooling system fails (1 watt = 1 joule/second or 1 W = 1 J/s and 1 MW = 1 megawatt).
(a) Calculate the rate of temperature increase in degrees Celsius per second (

C/s) if the mass of the reactor core is 1.60
×
10
5
kg and it has an average specific heat of 0.3349 kJ/kg


C.
(b) How long would it take to obtain a temperature increase of 2000

C, which could cause some metals holding the radioactive materials to melt? (The initial rate of temperature increase would be greater than that calculated here because the heat transfer is concentrated in a smaller mass. Later, however, the temperature increase would slow down because the 5
×
10
5
-kg steel containment vessel would also begin to heat up.)

Answers

(a) The rate of temperature increase is about 1.40 degrees Celsius per second. (b) It would take about 1428.57 seconds or 23.81 minutes to obtain a temperature increase of 2000 degrees Celsius.

(a) The rate of temperature increase can be calculated by first finding the total energy being transferred per second by the decay of fission products, which is 150 MW. This is equivalent to 150 x 10⁶ J/s. Then, we can use the formula:

rate of temperature increase = (energy transferred per second) / (mass x specific heat)

Plugging in the values, we get:

rate of temperature increase = (150 x 10⁶ J/s) / (1.60 x 10⁵ kg x 0.3349 kJ/kg∘C)
rate of temperature increase ≈ 1.40∘C/s

Therefore, the rate of temperature increase is about 1.40 degrees Celsius per second.

(b) To find the time it would take to obtain a temperature increase of 2000 degrees Celsius, we can use the formula:

time = (change in temperature) / (rate of temperature increase)

Plugging in the values, we get:

time = (2000∘C) / (1.40∘C/s)
time ≈ 1428.57 s

Therefore, it would take about 1428.57 seconds or 23.81 minutes to obtain a temperature increase of 2000 degrees Celsius.

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Complete question:

Even when shut down after a period of normal use, a large commercial nuclear reactor transfers thermal energy at the rate of 150 MW by the radioactive decay of fission products. This heat transfer will cause a rapid increase in temperature if the cooling system fails.

(a) Calculate the rate of temperature increase, in degrees Celsius per second (°C/s), if the mass of the reactor core is 1.4 × 105 kg and it has an average specific heat of 0.3349 kJ/(kg.°C).

(b) How long, in minutes, would it take for the temperature to increase by 2000°C, which could cause some metals holding the radioactive materials to melt? (The initial rate of temperature increase would be greater than that calculated here because the heat transfer is concentrated in a smaller mass. Later, however, the temperature increase would slow down because the 5 x 105-kg steel containment vessel would also begin to heat up.)

which of the following changes will result in a larger frequency for an oscillating spring-mass system?

Answers

An increase in the spring constant changes will result in a larger frequency for an oscillating spring-mass system.

About mass -spring system

The mass spring system is a system composed of objects that have mass and are connected to springs. The spring circuit can be composed of several springs mounted in series or parallel as needed. Springs connected in series will decrease the value of the spring constant, while the installation of springs in parallel will increase the value of the spring constant.

Spring system formation is a simple spring system formation arranged in series or parallel. The stages of the research carried out included determining the mathematical equation for mass movement determined from the equilibrium position in the formation of a spring system, including a spring system of a mass connected to two springs arranged in series, a spring system of a mass connected to two springs arranged in parallel and a spring system of two masses. connected by two springs arranged in series, then create a spring system simulation program.

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a recursive function is a function that: group of answer choices calls itself, directly or indirectly. returns a double. is inside of another function. takes 3 arguments.

Answers

A recursive is a function that eventually calls itself.

Base recursive functions are defined as the recursive functions where the last statement performed is the recurrent call.

Recursive function: what is it?

A recursive function is a function which explains that one that generates a series of phrases by repeating or using its own prior term as input. The math sequence, which has presence of some words with a following differences between them, is typically the basis on which we study about this function.

How does a recursive function operate?

The function is defined as something which is repeatedly through recursion within the function. Until and unless we have the base case which is satisfied, the recursive condition makes repeated calls to the function. The base case is contained in the function, and it causes the execution to stop when its condition is met.

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. How much work does it take to accelerate an 8.0-kg bowling ball from rest to a speed of 12 m/s!
a. If the average force on the bowling is 230 N, what is the distance through which it must
be accelerated to reach a speed of 12 m/s?

Answers

The work done on the bowling ball is 576 J to accelerate an 8.0-kg bowling ball from rest to a speed of 12 m/s and a distance of 2.5 m to reach a speed of 12 m/s if the average force on the bowling ball is 230 N.

What is the calculation of the work done?

Work = 1/2 × m × [tex]v^2[/tex]

( m =8 kg=is the mass, v= 12 m/s= is final velocity)

Work = 1/2 × 8.0 kg × [tex](12 m/s)^2[/tex] = 576 J

As per work-energy principle,  the work done on an object = the change in its kinetic energy

Work = ΔKE

(ΔKE = change in kinetic energy, initial kinetic energy=0)

final kinetic energy is,

KE = 1/2 × m × [tex]v^2[/tex] = 1/2 × 8.0 kg × [tex](12 m/s)^2[/tex] = 576 J

the change in kinetic energy,

ΔKE = KE - 0 = 576 J (work is equal to force here)

So, Work = Force × Distance

Distance = Work / Force = 576 J / 230 N = 2.5 m

As a result, the work done on the bowling ball is 576 J to accelerate and travel 2.5 m with an 8.0-kg bowling ball.

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Calculate the work that must be done on charges brought from infinity to charge a spherical shell of radius R = 0.100 m to a total charge Q = 125 μC.

Answers

The work that must be done on charges brought from infinity to charge a spherical shell of radius R = 0.100 m to a total charge Q = 125 μC = 1.12 x 10⁶ J

The potential difference of the charge is the amount of work required to bring a unit positive charge from infinity.

V = E x d

= k (q/r)

where;

V = The potential difference (J)

E = The field potential (N/C)

d = The distance that the charge (m)

k = Coulomb constant (8.99 x 10⁹ Nm²/C²)

q = The unit charge

r = radius

Hence,

The work done:

= (8.99 x 10⁹ Nm²/C²) (125 x 10–⁶) / 0.1

= 1.12 x 10⁶ J

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The kinetic energy is 4400 joules. The mass is 29 kg. What is the speed?

Answers

Answer:F=6*10\4N

Explanation:the 4 is th sqaer

circulation of heat in the oceans and atmosphere is an example of energy movement through _________________.

Answers

Circulation of heat in the oceans and atmosphere is an example of energy movement through convection.

What is convection?

The movement of heat energy through a fluid is known as convection. This kind of heating is most frequently seen in the kitchen, typically with a liquid that is brought to a boil. The air that makes up the atmosphere behaves like a fluid. The rocks are warmed up as a result of the sun's radiation penetrating the ground.

As a result of conduction, the temperature of the rock will increase, which will cause heat energy to be released into the environment. This will result in the formation of a bubble of air that is warmer than the air around it. This pocket of air climbs into the atmosphere and continues its journey. The heat that was held within the bubble dissipates into the atmosphere as it rises, causing the bubble to gradually become cooler.

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An object is launched from the origin with a velocity of 10.0 m/s at an angle of 30.0 degrees above the horizontal. What is the velocity of the object 2.00 seconds later? A. Vx=8.7 m/s, Vy=-14.6 m/s B. Vx - 14.6 m/s, Vy=-5.6 m/s C. Vx = -8.7 m/s, Vy=-14.6 m/s D. Vx-14.6 m/s. Vy - 8.7 m/s E. Vx = 5.6 m/s, Vy=-14.6 m/s

Answers

The velocity of the object both horizontally and vertically at 2.00 seconds is (A) 8.7 m/s and - 14.6 m/s. The result is obtained by us using formula for projectile motion.

How to find horizontal and vertical velocity of projectile motion?

In horizontal motion, the velocity is not affected by the gravitational acceleration. It can be calculated by

vx = v₀ cos θ

In vertical motion, the velocity is affected by the gravitational acceleration. It ca be expressed as

vy = v₀ sin θ - gt

An object is moving in projectile motion.

we have:

initial velocity, v₀ = 10.0 m/sAngle above the horizontal, θ = 30°Time, t = 2.00 s

The horizontal velocity of the object is

vx = 10.0 × Cos 30°

vx = 10.0 × ½ √3

vx = 5√3

vx = 8.7 m/s

The vertical velocity of the object is

vy = v₀ sin 30 - gt

vy = 10.0 (½) - 9.8 (2.00)

vy = 5 - 19.6

vy = - 14.6 m/s

Hence, the velocity of the object is vx = 87 m/s and vy = - 14. m/s.

The correct option is (A).

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Suppose that a right-moving em wave overlaps with a left-moving em wave so that, in a certain region of space, the net electric field in the y direction and magnetic field in the z direction are given by Ey = E0 sin(kx-wt)+E0 sin(kx+wt) and Bz =B0 sin(kx-wt)+B0 sin(kx+wt). (a) Find the mathematical expression that represents the standing electric and magnetic waves in the y and z directions, respectively. (b) Determine the Poynting vector and find the x locations at which it is zero at all times.

Answers

The standing wave can be obtained by taking the sum of the two traveling waves with equal amplitude and opposite phase velocities. To do this, we can use the trigonometric identity:

How to use wave amplitude?

sin(A) + sin(B) = 2 cos((A+B)/2) sin((A-B)/2)

Applying this identity to the electric field Ey, we get:

Ey = 2 E0 cos(wt) sin(kx)

This represents a standing wave with nodes (zero amplitude) at x = nλ/2k, where n is an integer.

Similarly, for the magnetic field Bz, we have:

Bz = 2 B0 cos(wt) sin(kx)

This also represents a standing wave with nodes at the same positions as the electric field.(b) The Poynting vector represents the flow of energy of the electromagnetic wave and is given by:

S = E x B

where x represents the vector cross product. Substituting the expressions for E and B, we get:

S = E0 B0 sin^2(kx) / μ0

where μ0 is the permeability of free space.

The Poynting vector is zero when sin^2(kx) = 0, which occurs at x = nπ/k for n an integer. This represents positions where the electric and magnetic fields are out of phase and the energy flow is momentarily zero.

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at a lab investigating fire extinguisher foams, a heavy ball is accidentally dropped into a deep vat of foam from a crane 5.80 m above the foam. after entering the foam, it sinks to the bottom with a constant velocity equal to the velocity with which it hit the foam. the ball reaches the bottom 5.00 s after it is released.How deep is the vat?

Answers

The depth pressure of the vat obtained is 44.076 m.

What is the colour code for fire extinguishers?

Extinguisher Type hue of the band acceptable for (class of fire) Comments All Red Water Unsafe around other types of fire. BA Foam Blue Unsafe around other types of fire. Class A fires can also be put out with Powder White B, (E), or "AB(E)" type powder. Dioxide of carbon (E) Black, B Watch out for discharge pressure.

Time from the crane to the bottom of the vat (t) = 3.20 s

H = ½gt²

H = ½ × 9.8 × 3.2²

H = 4.9 × 10.24

H = 50.176 m

Height (H) = 50.176 m from crane to vat's bottom

Crane's height above the vat (h) is 6.10 metres

Depth of vat = H – h

Depth of vat = 50.176 – 6.10

Depth of vat = 44.076 m

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a plane wall is 250mm thick and it's wall area is 4.5m^2. if the thermal conductivity is 9.35w/m°c and surface temperature are steady at 150°c and 40°c. calculate the heat flow across the plane wall and the temperature gradient in the flow direction​

Answers

The temperature gradient in the flow of direction is 294525 W.

What is Temperature gradient?

A temperature gradient is the gradual variance in temperature with distance. The slope of the gradient is consistent within a material. A gradient is established anytime two materials at different temperatures are in physical contact with each other.

Q= T/( L/ KA)

Q= ( 1500 − 450) / 0.15 / 9.35v * 4.35)

   = 294525 W

Units of measure of temperature gradients are degrees per unit distance, such as °F per inch or °C per meter.

Many temperature gradients exist naturally, while others are created. The largest temperature gradient on Earth is the Earth itself. Q= T/Ka.

Therefore, The temperature gradient in the flow of direction is 294525 W.

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