a local pizza restaurant delivery time has a uniform distribution over 10 to 75 minutes. what is the probability that the pizza delivery time is more than 45 minutes on a given day? answer: (round to four decimal places.)

Answer:

Always true

Step-by-step explanation:

A rhombus is a parallelogram with equal sides, and a square is a rectangle with equal sides. As a rectangle can also be a parallelogram, you can prove that a square is always a rhombus.

Answer:

This is always true.

Step-by-step explanation:

They both have 4 congruent sides

If the lateral height of a cone is 4 inches and the area of the base of the cone is 49 in². The time it take to paint this cone if it can be painted at the same rate is 3.5 minutes.

The radius of the cone can be found using the formula for the area of a circle, A = πr^2

where:

r= radius

Rearrange this to solve for the radius:

r = √(A/π).

The original cone has a base area of 49 in², so:

r = √(49/π)

r ≈ 3 in.

The doubled cone has a base area of 2 * 49 in² = 98 in², so:

r = √(98/π)

r ≈ 4.5 in.

Hence,

Time  = 2.5 * (4.5/3)^(3/2)

Time ≈ 3.5 minutes

Therefore the time it take to paint this cone if it can be painted at the same rate is 3.5 minutes.

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The potential causes for extreme emotion are Chemical imbalance, drug use, mild stress

When someone starts displaying extreme emotions, we frequently discover that they lack emotional control, are brave, and occasionally even are annoying. This person reacts in an exaggerated way to any situation or circumstance, no matter how unimportant it may seem.

However, biological factors and other factors that interfere with a person's psyche can cause these emotions to be triggered, leading to the externalization of exaggerated emotions. Chemical imbalance, drug use, and mild stress are a few of these factors.

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One millilitre is equal to 0.2028 teaspoons in the conversion from ml to tsp.

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Answer:

Step-by-step explanation:

-9/14=3*3/2*7

so, there are no common factors. -9/14 is the simplest form.

Cellphone carriers charge a monthly fee and a per-minute rate. Every minute costs $0.06, so Option C is correct. Part 2, the carrier charges $60 monthly.

To obtain the constant rate of 0.06, we can use the two equations from January and February to solve for x, the constant rate:

Let x be the constant rate and y be the fixed monthly fee.

We can use these two equations to find the constant rate. Solving for x in the first equation, we get:

Next, we substitute this expression for x into the second equation:

Finally, we solve for x:

So, the constant rate is 0.06 dollars per minute.

To find the fixed monthly fee, we can use the constant rate of 0.06 and one of the equations from January or February.

For January: y + 150x = $69

Substituting the constant rate x = 0.06, we have:

So, the fixed monthly fee is $60.

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There are 60 blue tiles, 80 red tiles, and 160 white tiles in the bathroom pattern

Let's call the number of individual tiles "x".

Using the given ratio, we have

Then there are 3x blue tiles, 4x red tiles and 8x white tiles.

The total number of tiles is:

3x + 4x + 8x = 300

Evaluate the like terms

15x = 300

Dividing both sides by 15

x = 300 / 15 = 20

So, we have

Blue = 3 * 20 = 60

Red - 4 * 20 = 80

White = 8 * 20 = 160

So there are 60 blue tiles, 80 red tiles, and 160 white tiles.

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The process takes approximately 14 iterations to reach the desired accuracy.

The Bisection Method will take approximately 14 iterations to find the approximate root of the equation within an error tolerance of 0.001. The mathematics calculations involve finding the midpoint of a given interval [a, b] and then determining whether the midpoint is a root of the equation. If it is not a root, then the interval is divided into two halves, and the process is repeated on the subinterval where the sign of the function changes. This process is repeated until the midpoint is within the desired error tolerance.

To calculate the number of iterations required, we begin by noting that the initial interval used is [1, 0]. The midpoint of this interval is 0.5. This value is then plugged into the function to determine if it is a root. Since it is not, the interval is then divided into two halves and the process is repeated. This process is repeated until the midpoint is within the desired error tolerance of 0.001. In this case, it takes approximately 14 iterations to reach the desired accuracy.

The complete question is:

Given the function f(x) = x^3 - x^2 - 4 and an initial approximation of x = 1, how many iterations of the Bisection Method are required to find the approximate root of the equation within an error tolerance of 0.001?

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Answer:

d

Step-by-step explanation:

D. 24 humans and 50 horses.

We can use a system of equations to solve for the number of horses (x) and number of humans (y):

x + y = 74 (the total number of heads)

y = 196 - 4x (the total number of legs, with each horse having 4 legs)

Substituting the second equation into the first:

x + (196 - 4x) = 74

5x = 122

x = 24.5 (number of horses rounded down to the nearest whole number)

y = 74 - x = 50 (number of humans)

Answer:

Answer should be

Step-by-step explanation:

Answer:

C. 12,000(1.05)^n < 20,000

Step-by-step explanation:

A = P(1 + r)^t

P = $12,000

r = $5 dollar per year

t = n years

$12,000(1 + 5/100)^n

$12,000(1 + 0.05)^n

$12,000(1.05)^n

The question states, "The tuition is less than 20,000", therefore:

[$12,000(1.05)^n < 20,000]

Elena receives a higher value per hour, she earns $16.8 more than Jada.

A unit rate means a rate for one of something.

Given that, Elena's earning can be given by, y = 8.40x where x represents how many hours she works and y represents how much money she earns. And Jada earns $7 per hour

We need to calculate the total income for 12 hours:

Therefore,

For Elena =

y = 8.40 x 12

y = $100.8

For Jada =

y = 7 x 12

y = $84

Thus, $100.8 - $84 = $16.8

Hence, Elena receives a higher value per hour, she earns $16.8 more than Jada.

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Answer:

23

Step-by-step explanation:

you must divide tru turtle head

Answer:

575 ÷ 25 = 23!

Step-by-step explanation:

¡Espero eso ayude!

The number line of y < 1/2 is repesented below

From the question, we have the following parameters that can be used in our computation:

y < 1/2

A number line represents all real numbers on a line and is usually represented as a horizontal line with numbers increasing from left to right.

The symbol "<" in the equation y < 1/2 means "less than."

So, all values of y that are less than 1/2 would be graphed to the left of 1/2 on the number line.

The number line would look like this:

   -1.0         -0.5           0.0         0.5         1.0

   ____________|______________|____________|____________

    y < 1/2                                 1/2

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Limit and say that the computation is justified by the limit laws x7limg(x)h(x)f(x) = -31.

A limit in mathematics is a value that a function approaches when the input gets closer to a certain value. Limits are used to find a function's derivative and integral as well as to characterize how a function behaves around particular places.

The following is the official definition of a limit: Let c be a real value and f(x) be a function. The symbol for the limit of f(x) as x gets closer to c is L.

lim x -> c f(x) = L

if for every ε > 0, there exists a δ > 0 such that for all x, 0 < |x - c| < δ implies |f(x) - L| < ε. In other words, as x gets arbitrarily close to c, the values of f(x) get arbitrarily close to L.

The limit can be computed as follows:

x→7limg(x)−h(x)f(x) = limx→7g(x)−h(x)limx→7f(x) = 5−3limx→7f(x) = 5−3(12) = 5−36 = -31

So, x→7limg(x)−h(x)f(x) = -31.

The limit of two functions that differ from one another is equal to the difference between their limits.

Both laws were used to simplify the expression in the limit.

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Limit and state that the computation is justified by the limit laws x→7limg(x)−h(x)f(x) = -31.

A limit in mathematics is a value that a function approaches when the input gets closer to a certain value. Limits are used to find a function's derivative and integral as well as to characterize how a function behaves around particular places.

The following is the official definition of a limit: Let c be a real value and f(x) be a function. The symbol for the limit of f(x) as x gets closer to c is L.

lim x -> c f(x) = L

if for every ε > 0, there exists a δ > 0 such that for all x, 0 < |x - c| < δ implies |f(x) - L| < ε. In other words, as x gets arbitrarily close to c, the values of f(x) get arbitrarily close to L.

The limit can be computed as follows:

x→7limg(x)−h(x)f(x) = limx→7g(x)−h(x)limx→7f(x) = 5−3limx→7f(x) = 5−3(12) = 5−36 = -31

So, x→7limg(x)−h(x)f(x) = -31.

The limit of two functions that differ from one another is equal to the difference between their limits.

Both laws were used to simplify the expression in the limit.

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Answer: The volume of a sphere can be calculated using the formula:

V = (4/3)πr^3

Where V is the volume and r is the radius of the sphere.

Given that the volume is 36 cubic inches, we can substitute into the formula:

36 = (4/3)πr^3

Dividing both sides by (4/3)π:

36 / (4/3)π = r^3

Taking the cube root of both sides:

r = ∛(36 / (4/3)π)

The radius of the sphere is approximately 2.74 inches.

Step-by-step explanation:

(a) The null and alternative hypothesis using proper notation is

H(0) :p ≤ 0.5

H(1) : p > 0.5

(b) The estimate of the true proportion of all orders that are delivered early is 0.6.

A delivery company samples 500 orders.

Out of 500 records, 300 of them were delivered early.

(a) To determine if the true proportion of orders that were delivered early occurs most of the time or not, i.e., whether the true proportion of orders that were delivered early is more than 0.5, we will perform a one proportion z-test.

Let p stand for the actual ratio. Our theory is stated as follows:

H(0) :p ≤ 0.5

H(1) : p > 0.5

We specifically want to determine whether the true proportion is greater than 0.5, hence this is a right-tailed test.

(b) The sample proportion's estimated value is provided as

P = Number of people who wake up early/Total Number of people

P = 300/500

P = 0.6

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The 8-Point Radix-2 Decimation-in-Frequency FFT is a fast Fourier transform algorithm used to decompose a signal into its individual frequency components.

The process begins by splitting the input sequence into even and odd samples using a butterfly operation. The even samples are then further split using a second butterfly operation, followed by a third butterfly operation on the odd samples. The outputs of the butterfly operations are then combined using a summation operation.

To draw the signal flow graph, we must first compute the intermediate values. The first step is to split the input sequence of 8 samples into two sequences of 4 samples each, with the even samples in the first sequence and the odd samples in the second. The second step is to further split the even samples into two sequences of 2 samples each. The third step is to apply a butterfly operation to the odd samples, resulting in two new sequences of 2 samples each. The fourth and final step is to combine the outputs from the butterfly operations using a summation operation.

The signal flow graph for the 8-Point Radix-2 Decimation-in-Frequency FFT is shown below:

                                          +---------------------+

                                          |  Input Sequence     |

                                          |  (8 samples)        |

                                          +----------+----------+

                                                     |

                                           +-----------+----------+

                                           |  Butterfly Operation |

                                           |  (Split Even/Odd)   |

                                           +-----------+----------+

                                              |  |  |  |

                                           +--+--+--+--+

                                           |  Butterfly Op.  |

                                           |  (Split Even)   |

                                           +--+--+--+--+

                                              |  |  |

                                           +--+--+--+

                                           |  Butterfly Op.  |

                                           |  (Split Odd)    |

                                           +--+--+--+

                                              |  |

                                           +--+--+

                                           |  Summation Op.  |

                                           |  (Combine Even/Odd)   |

                                           +--+--+

                                              |

                                          +----------+----------+

                                          |  Output Sequence    |

                                          |  (8 samples)        |

                                          +---------------------+

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The maximum compression of the spring will depend on the spring's elasticity, or its ability to return to its original length after being stretched or compressed which is 2cm

If the same puck hits the spring at a speed of 2v, the spring will compress twice as much as it did when the puck was traveling at v. Thus, the spring's maximum compression will be 2 cm or twice its original compression of 1 cm.

It is important to note that the spring's elasticity will affect the maximum compression. If the spring is relatively stiff and has a low elasticity, it will not compress as far as a spring with a higher elasticity.

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The complete question should be: A hockey puck sliding along frictionless ice with speed v to the right collides with a horizontal spring and compresses it by 1.0 cm before coming to a momentary stop. What will be the spring's maximum compression if the same puck hits it at a speed of 2v?

Both Isaac and Micah are using a compass and straightedge for their constructions.

The differences between their construction steps are:

Isaac is constructing congruent segments, which means he is dividing the original line segment into equal parts, while Micah is constructing a segment bisector, which means he is dividing the line segment into two equal parts and finding the midpoint.

Isaac only needs to mark one point on the line segment with his compass to get two congruent segments, while Micah needs to mark two points and then find the midpoint between them.

The final results of their constructions are different: Isaac will have two congruent line segments, while Micah will have one line segment bisector that splits the original line segment in half.

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N(t) approaches 550.

The equation N(t) = 550 / (1 + 49e^(-0.7t)) models the number of people in a town who have heard a rumor after t days. The equation describes the growth of the number of people who have heard the rumor over time. The e^(-0.7t) term in the denominator represents the rate of decay or the slowing down of the spread of the rumor as t increases. As t increases without bound, the exponential term approaches 0, so the fraction approaches 550 / (1 + 49 * 0) = 550 / 1 = 550.

This means that as time goes on, the number of people who have heard the rumor will approach 550, the limit or maximum value of N(t). This value is not limited by any of the factors mentioned in the options (b) to (e).

The number of people who started the rumor is not given in the equation and cannot be determined from the information provided.

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Answer:

37° and 63°

Step-by-step explanation:

the measure of a secant- secant angle and a tangent- tangent angle is half the measure of the intercepted arcs.

5

∠ 1 = [tex]\frac{1}{2}[/tex] (108 - 34)° = [tex]\frac{1}{2}[/tex] × 74° = 37°

6

the sum of the arcs in a circle is 360° , then

minor arc = 360° - 243° = 117°

∠ 1 = [tex]\frac{1}{2}[/tex] (243 - 117)° = [tex]\frac{1}{2}[/tex] × 126° = 63°

The total distance the tourist has to pay the taxi driver is the sum of the distance the tourist walked and the distance the taxi drove, or 8 miles + 100 miles = 108 miles.

The distance the tourist has to pay the taxi driver can be calculated using the formula for distance = rate x time.

First, let's find out how far the tourist walked. We know that he walked at a rate of 4 mph for 2 hours, so the distance he walked is 4 mph x 2 hours = 8 miles.

Next, let's find out how far the taxi drove. The taxi reached the destination 2 hours after the tourist started walking, so the time it took for the taxi to reach the destination is 2 hours. The taxi was traveling at a constant speed of 50 mph, so the distance it drove is 50 mph x 2 hours = 100 miles.

Finally, the total distance the tourist has to pay the taxi driver is the sum of the distance the tourist walked and the distance the taxi drove, or 8 miles + 100 miles = 108 miles.

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Complete question:

A tour begins walking along a 31-mile road to a mountain summit. He travels at a rate of 4 mph. After a while, he gets tired and calls a taxi. The taxi, traveling at a constant ped of 50 mph reached his destination 2 hours after he started walking, what distance doe he have to pay the taxi driver

Answer: 4 ways of solving one-step equations are the following: Adding, Substracting, Multiplication and Division. If we add the same number to both sides of an equation, both sides will remain equal.

Step-by-step explanation:

Adding, Substracting, multiplication and division

We have four methods for solving one-step equations: adding, subtracting, multiplying, and dividing. Both sides of an equation will stay equal if we add the same integer to both sides. Both sides of an equation will stay equal if we deduct the same integer from both sides. To solve systems of equations, three approaches are used: graphing, substitution, and elimination.

Fong, Alissa. A system of equations is made up of two or more equations with the same variables. A solution to an equation system is the point at which the lines intersect. Graphing, substitution, elimination, and matrices are the four methods for solving systems of equations.

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The value of the variable x is 23

Supplementary angles are simply described as pair of angles which sum up to 180 degrees.

Some properties of supplementary angles are;

From the information given, we have that;

x + 1 and 7x - 5 area supplementary

Then, we have the representation as;'

x + 1 + 7x - 5 = 180

collect like terms

8x = 180 + 4

8x = 184

make 'x' the subject of formula

x = 23

Hence, the value is 23

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The equation cannot be solve using substitution

From the question, we have the following parameters that can be used in our computation:

-5(-2)x−4y=−10

The above equation is a lone equation

For an equation to be solved using substitution, there must be at least two equations

Hence, the equation has no solution

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Dahila's Child and Dependent Care Credit in 2022 would be $6,000.

The Kid and Ward Care Credit is a tax cut that can assist with balancing the expenses of really focusing on qualified youngsters and wards. How much the not entirely set in stone by the person's changed gross pay (AGI) and the sum they spend on care? In the event that the AGI is underneath $125,000, the individual can get a credit equivalent to half of their childcare costs.

In 2022, Dahila brought about $12,000 in kid care expenses and has an AGI underneath $125,000, so her Kid and Ward Care Acknowledge would be determined as follows:

$12,000 x 50% = $6,000

Therefore, Dahila's Child and Dependent Care Credit in 2022 would be $6,000.

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By applying exponential decay concept, it can be concluded that the exponential equation to model the value of the snowmobile is A = 500 · 0.85ⁿ where n is the times (in years).

Exponential decay occurs when the amount of something decreases at a rate proportional to the amount left.

A = P (1 - r)ⁿ   where:

A = final amount

P = initial amount

r = decay factor

n = time

We have the following information:

P = $500

r = 15%

The exponential equation to model the value of the snowmobile can be written as follows:

A = P (1 - r)ⁿ

A = 500 (1 - 15%)ⁿ

A = 500 · 0.85ⁿ

Thus, the exponential equation to model the value of the snowmobile is A = 500 · 0.85ⁿ where n is the times (in years).

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Answer:

A. 1/3

Step-by-Step Explanation

When a six-sided die is rolled, sample space = {1, 2, 3, 4, 5, 6}.

A is the event of getting an even number = {2, 4, 6}.

P(A) = 3/6 = 1/2

B is the event of getting a number less than or equal to 3 = {1, 2, 3}.

P(B) = 3/6 = 1/2

A∩B = {2}

P(A∩B) = 1/6

Using the P(A/B) formula:

P(A/B) = P(A∩B) / P(B) = 1/6/1/2 = 1/3

So P(A/B) = 1/3

Hope it helps.

If you have any query, feel free to ask.

The speed of the airplane in still air is 21.5 mph.

An airplane flying with the wind takes 2 hours with a 25-mph tailwind to reach its destination. the return trip takes 4 hours flying against the wind.

We must calculate the wind speed from the ground speed and airspeed as we cannot measure the wind speed directly from the aeroplane.

Flying at 35 mph requires four hours. Consequently, the distance is

25 * 2 = 50 miles.

For the same route, a return trip takes 5 hours.

Hence V-Vs= 50/4 = 12.5.

Therefore, V+Vs= 25 (1).

V-Vs = 12.5-----(2).

We obtain V=21.5 mph Vs=2.5 mph by solving for (1) and (2).

Thus, V = 21.5 mph is the airplane's windless speed.

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Answer:

Step-by-step explanation:

Because the numbers -2 3/4 and 5/9 are rational, and the sum of 2 rational numbers are always rational.