annesha travels at a rate of 50 miles per hour. morris is traveling 3 feet per second less than Aneesha. which is the best estimate of the speed morris is traveling.

Answer: b. 2

Step-by-step explanation:  3√64= 4 simplified is 2

Answer:

[See Below]

Step-by-step explanation:

____________________________________

✦ Solve for \(\sqrt[3]{64}\):

✦ Now divide:

____________________________________

So the answer would be D, \(8\).

~Hope this helps Mate. If you need anything feel free to message me.

\(-Your~ Friendly~ Answerer,~Shane\) ☺

Solving a system of equations we can see that each pair of pants costs €82.94 and each coat costs €26.37

Let's define the variables:

x = cost of a pant

y = cost of a coat.

First, we know that:

3x + 2y = 245

And then there are discounts of 20% and 5%, and the cost of one of each is 100.75, then:

0.8x + 0.95y = 100.75

Then we have a system of equations:

3x + 2y = 245

0.8x + 0.95y = 100.75

We can isolate x on the second equation to get:

x = (100.75 - 0.96y)/0.8

x = 125.9 - 1.2y

Replace that in the other equation:

3*(125.9 - 1.2y) + 2y = 245

Solving for y:

3*125.9 - 3*1.2y + 2y = 245

y*(2 - 3*1.2) = 245 - 3*125.9

y = (245 - 3*125.9)/(2 - 3*1.2)

y = 82.94

Then the value of x is:

x = 125.9 - 1.2*82.94

x = 26.37

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Answer:

There is no y-intercept.

Step-by-step explanation:

x = -8 has an undefined slope which means that it will never have a y-intercept unless it is x = 0.

Answer: C

Step-by-step explanation:

area of rectangle = (5--2) × (2--2) = 7 × 4 = 28

area of triangle = ((12-5) × (6--6)) ÷ 2 = (7 × 12) ÷ 2 = 84 ÷ 2 = 42

total area = 28 + 42 = 70

Answer:

\( {(x - 3) + (y - 5)}^{2} = 64\)

The center is (3, 5), and the radius is 8.

If the length of a rectangular garden is twice its width, and the garden is surrounded by a rectangular concrete walk having a uniform width of 4 feet, and the area of the garden and the walk is 330 square feet, then the dimensions of the garden are 10 feet by 20 feet.

The length of a rectangular garden is twice its width, so if we let the width be x, then the length is 2x. The area of the garden is the length times the width, so it is 2x*x = 2x².Now let's add the width of the walk to the dimensions of the garden, so the width of the garden plus the walk is x + 8, and the length plus the walk is 2x + 8. The area of the garden plus the walk is the length plus the walk times the width plus the walk, so it is (x + 8)(2x + 8).

According to the problem, the area of the garden plus the walk is 330 square feet. We can set up an equation to solve for x:(x + 8)(2x + 8) = 330Simplifying and solving for x, we get:x² + 10x - 29 = 0(x + 13)(x - 3) = 0x = -13 or x = 3Since the width of the garden cannot be negative, we must take x = 3. Then the length of the garden is 2x = 6, and the dimensions of the garden are 3 feet by 6 feet.

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Answer:

Step-by-step explanation:

86400/3600=24 fps

Answer:

There are 24 frames per second.

Step-by-step explanation:

Hi there!

We're given:

1 hour ⇒ 86,400 frames

1 hour ⇒ 3600 seconds

To find the number of frames per second, divide 86,400 by 3600 seconds:

86,400 ÷ 3600 = 24

I hope this helps!

Answer:

alright so you have to do math to do it

Step-by-step explanation:

Answer:

10%

Step-by-step explanation:

5/50 = 10/100

10/100 = 10%

Answer:

5 gallons is 10% capacity.

Step-by-step explanation:

5 gallons accounts for 10% of a container which holds 50 gallons.

\((\frac{1}{10} )*50=5\)

Answer:

w

Step-by-step explanation:

Monday = 4

Tuesday = 1/3 w  (where w is the miles walked on Wednesday)

Wednesday = w

Total = 24

4 + 1/3 w + w = 24

Combine like terms

4 + 4/3 w = 24

Subtract 4 from each side

4/3 w = 20

Multiply each side by 3/4

w = 20 *3/4

w = 15

In the equation when we start, we need to put the variable, not the solution

At the end we have the solution

Given:

Arc(AB) = 78 degrees

Measure of angle CMD = 106 degrees

To find:

The measure of arc CD.

Solution:

Secant intersection theorem: If two secant of a circle intersect each other inside the circle, then the intersection angle is the average of intercepted arcs.

Using secant intersection theorem, we get

\(m\angle CMD=\dfrac{1}{2}(Arc(AB)+Arc(CD))\)

\(106^\circ=\dfrac{1}{2}(78^\circ+Arc(CD))\)

Multiply both sides by 2.

\(212^\circ=78^\circ+Arc(CD)\)

\(212^\circ-78^\circ=Arc(CD)\)

\(134^\circ=Arc(CD)\)

Therefore, the measure of arc CD is 134 degrees and the correct option is C.

The area of the square is 100 inches square

The perimeter of a square is calculated using the formula;

Perimeter = 4 a

Where

a is the side

It is also important to know that the area of a square is calculated using the formula;

Area = a²

Where a represents the side of the square

Let's find the side by substituting the value of the perimeter in the formula, we have

40 = 4a

a = 40/4

a = 10 inches

Then , let's find the area by substituting the value of the side

Area = 10 ²

Area = 10 × 10

Area = 100 inches square

Thus, the area of the square is 100 inches square

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Answer:

timely, timely,measurable

Step-by-step explanation:

Answer:

specific, timely, measurable

Step-by-step explanation:

i took the test on plato

Answer:

we know that given triangle is right angled triangle.

➢ By using Phythagoras Theorem:-

\( \sf \longrightarrow \: (AC)^2 = (AB)^2 + (BC)^2\)

\( \sf \longrightarrow \: ( \sqrt{80} )^2 = (x)^2 + (8)^2\)

\( \sf \longrightarrow \: 80 = (x)^2 + (8)^2\)

\( \sf \longrightarrow \: 80 \: = x^2 \: + \: 8^2\)

\( \sf \longrightarrow \: 80 \: = x^2 \: + \: 64\)

\( \sf \longrightarrow \: 80 \: - 64 = x^2 \:\)

\( \sf \longrightarrow \: 16 = x^2 \:\)

\( \sf \longrightarrow \: x^2 \: = 16\)

\( \sf \longrightarrow \: x \: = \sqrt{16} \)

\( \sf \longrightarrow \: x \: = 4 \: units \)

Answer:

option b

Step-by-step explanation:

remove the parentheses

-6x+15 -2(4x+3)

collect like terms

-14x+15-6

subtract the numbers

15-6

-14x+9

Answer:

the answer is C

Step-by-step explanation:

by doing the distributive property

multiplay the -3 with the numbers in the parenthesis (2x-5) and the same with -2 and (4x +3)

the result will be -6x+15-8x-6 now you need to combine like terms

-6x-8x  15-6

-14x+9

The solution to the given system of equations is x = 2, y = -1, and z = 1.

To solve the system of equations, we can use methods such as substitution or elimination. Here, we will use the method of elimination to find the values of x, y, and z.

First, let's eliminate the variable x by multiplying equation (1) by 2 and equation (3) by -1. This gives us:

2x + 4y - 2z = -6 (4)

-x + y - z = -4 (5)

Next, we can subtract equation (5) from equation (4) to eliminate the variable x:

5y - z = 2 (6)

Now, we have a system of two equations with two variables. Let's eliminate the variable z by multiplying equation (2) by 2 and equation (6) by 1. This gives us:

4x - 2y + 2z = 10 (7)

5y - z = 2 (8)

Adding equation (7) and equation (8), we can eliminate the variable z:

4x + 5y = 12 (9)

From equation (6), we can express z in terms of y:

z = 5y - 2 (10)

Now, we have a system of two equations with two variables again. Let's substitute equation (10) into equation (1):

x + 2y - (5y - 2) = -3

x - 3y + 2 = -3

x - 3y = -5 (11)

From equations (9) and (11), we can solve for x and y:

4x + 5y = 12 (9)

x - 3y = -5 (11)

By solving this system of equations, we find x = 2 and y = -1. Substituting these values into equation (10), we can solve for z:

z = 5(-1) - 2

z = -5 - 2

z = -7

Therefore, the solution to the given system of equations is x = 2, y = -1, and z = -7.

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Answer:

To solve this problem, we can use the equations of motion for a vertically launched object. First, we need to find the initial velocity of the snowball when it is kicked off the ground. We know that its speed is 24 feet per second, but we also need to take into account the angle at which it is kicked. Let's assume that Max kicks the snowball at a 45-degree angle. Using trigonometry, we can find that the horizontal velocity of the snowball is also 24 feet per second, and the vertical velocity is 24 feet per second times the sine of 45 degrees, which is approximately 16.97 feet per second. Now we can use the following equation to find the time it takes for the snowball to hit the ground: h = vi*t + 0.5*a*t^2 where h is the maximum height, vi

Answer:

y = x - 400

Step-by-step explanation:

[] Slope intercept form is y = mx + b

- m is our slope

- b is the y-intercept

[] Slope

-> Since the line is going bottom left to top right, the slope will be positive

-> We can do change in y divided by change in x, or we can look at the graph

-> When looking at the graph, we see that it goes up one and over one every time, so the slope will be \(\frac{1}{1}\), or 1

-> 1x can be written as x

[] Y-intercept = -400

-> The line hits the y-axis at -400, so this is our b

Have a nice day!

     I hope this is what you are looking for, but if not - comment! I will edit and update my answer accordingly. (ノ^∇^)

- Heather

Thus, the probability that it will rain on exactly one of the five days during the Hiking Club's camping trip in the State park is approximately 4.38%.

We can use the binomial probability formula to calculate the probability of rain on exactly one of the five days during the Hiking Club's camping trip in the State park. The formula is:

P(X = k) = C(n, k) * p^k * (1 - p)^(n - k)

where:
- P(X = k) is the probability of k successes (rain) in n trials (days)
- C(n, k) is the number of combinations of n items taken k at a time
- p is the probability of success (rain) on any given day (66% or 0.66)
- n is the number of trials (5 days)
- k is the number of successes (1 day with rain)

Plugging the values into the formula, we get:

P(X = 1) = C(5, 1) * 0.66^1 * (1 - 0.66)^(5 - 1)

First, we find the number of combinations C(5, 1) which is 5.

Next, we calculate the probabilities:
0.66^1 = 0.66
(1 - 0.66)^4 = 0.34^4 = 0.0133

Now, we multiply everything together:

P(X = 1) = 5 * 0.66 * 0.0133 ≈ 0.0438

So, the probability that it will rain on exactly one of the five days during the Hiking Club's camping trip in the State park is approximately 4.38%.

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Answer:

The percent being represented by the shaded area is \(175\%\)

Step-by-step explanation:

The percent being represented by the shaded area can be calculated as follows

The first step is to evaluate the left square

Since each square represents one whole, and since the left square is all shaded in of \(4\) then the percent being represented by the shaded area in the left square is

\(1=\frac{4}{4}=\frac{100}{100}=100\%\)

The percent being represented by the shaded area in the first or the left square is \(100\%\)

The second step is to evaluate the right square

Since the right or the second square is \(3\) shaded in of \(4\), then the fraction being represented by the shaded area in the second square is

\(\frac{3}{4}\)

The third step is to convert \(\frac{3}{4}\) into the percent form by the following equation

\(\frac{3}{4}=\frac{x}{100}\)

Where \(x\) is the percent value for the second square

Multiply both side by \(100\) to isolate \(x\)

\(\frac{3}{4}\times 100=\frac{x}{100}\times 100\)

Simplify the equation

\(\frac{300}{4}=x\)

Simplify the left side of the equation

\(75=x\)

Since the value of \(x\) is \(75\), then the percent being represented by the shaded area in the second square is \(75\%\)

The fourth step is to calculate the total percent being represented by the all shaded area

Since the total percent is the sum of the percent for the first square and the percent for the second square, then it follows

\(\text{Total percent}=100\%+75\%\)

Simplify the equation

\(\text{Total percent}=175\%\)

Hence the percent being represented by the shaded are is \(175\%\)

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Answer:

French - 168

Spanish - 120

German - 72

Step-by-step explanation:

56 + 40 + 24 = 120

360/120 = 3

56 x 3 = 168

40 x 3 = 120

24 x 3 = 72

The correct option is B. revised probability

Bayes' Theorem:

Bayes' Theorem, named after 18th-century British mathematician Thomas Bayes, is a mathematical formula for determining conditional probability. Conditional probability is the likelihood of an outcome occurring, based on a previous outcome having occurred in similar circumstances. Bayes' theorem provides a way to revise existing predictions or theories (update probabilities) given new or additional evidence.

In finance, Bayes' Theorem can be used to rate the risk of lending money to potential borrowers. The theorem is also called Bayes' Rule or Bayes' Law and is the foundation of the field of Bayesian statistics.

KEY TAKEAWAYS

The correct option is B. revised probability

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So, the solutions to the equation are given by x = 2 - iy, where x and y can take any real values.

To solve the equation -1/(x + iy)^6 = 64, we can start by taking the reciprocal of both sides to get rid of the fraction:

(x + iy)^6 = -1/64

Next, we can rewrite -1/64 as -1/2^6:

(x + iy)^6 = -1/2^6

Now, let's express -1/2^6 in polar form:

-1/2^6 = -1/(2^6 * e^(i * 0))

We can rewrite it as:

-1/2^6 = -1/(2^6 * e^(i * 2π * 0))

Using De Moivre's formula, which states that (cosθ + isinθ)^n = cos(nθ) + isin(nθ), we can raise both sides of the equation to the power of 1/6:

(x + iy) = (2^6 * e^(i * 2π * 0))^(1/6)

Simplifying further:

(x + iy) = (2^6)^(1/6) * e^((i * 2π * 0) / 6)

(x + iy) = 2 * e^(0)

(x + iy) = 2 * (cos(0) + i * sin(0))

(x + iy) = 2 * (1 + i * 0)

(x + iy) = 2

From here, we can equate the real and imaginary parts:

x + iy = 2

x = 2 - iy

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Work Shown:

n = number of questions = 8

p = probability of getting a question correct = 1/2 = 0.5

n*p = number of questions we expect Lee to get correct

n*p = 8*0.5

n*p = 4

We expect Lee gets about 4 questions correct.

4 question that lee guessed would be correct.

There  8 question of true and false.
Lee guessed every question.

Probability can be defined as ratio of favorable outcomes to the sample of events.

Here,
Probability of guessing right answer = 1/2 = 0.5
Probability of lee guessing right answer out of 8 question.
= 0.5 x 8
= 4

Thus, 4 question that lee guessed would be correct.

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Answer:

the inequality form is x<0

Step-by-step explanation:

you would divide both sides by 3 And then simplify

The sine function with the properties listed in this problem is defined as follows:

y = 3sin(3(x - π/3)).

The standard definition of a sine function is given as follows:

y = Asin(Bx + C) + D.

The parameters are given as follows:

A: amplitude.

B: the period is 2π/B.

C: phase shift.

D: vertical shift.

The function in this problem has an amplitude of 3, hence the coefficient A is given as follows:

A = 3.

Considering the period, the coefficient B is obtained as follows:

2π/B = 2π/3

B = 3.

Considering the shift right, the coefficient C is given as follows:

C = -π/3.

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The p-value of the test statistic is given as follows:

0.0072.

The test statistic is calculated as follows:

\(t = \frac{\overline{x} - \mu}{\frac{s}{\sqrt{n}}}\)

In which:

The parameters for this problem are givne as ofllows:

\(\overline{x} = 35400, \mu = 31400, s = 4700, n = 14\)

Hence the test statistic is given as follows:

\(t = \frac{35400 - 31400}{\frac{4700}{\sqrt{14}}}\)

t = 3.18.

We have a two-tailed test, as we are testing if the mean is different of a value, with t = 3.18 and 14 - 1 = 13 df, hence the p-value is given as follows:

0.0072.

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To calculate the standard deviation of the sampling distribution of p-hat, the answer will be 59 students.

By calculating,

600/10=60 and 59 students which is less than 10% of the population.

A sampling distribution, also known as a finite-sample distribution, in statistics is the probability distribution of a given random-sample-based statistic. The sampling distribution is the probability distribution of the values that the statistic takes on if an arbitrarily large number of samples, each involving multiple observations (data points), were used separately to compute one value of a statistic (such as, for example, the sample mean or sample variance) for each sample. Although only one sample is frequently observed, the theoretical sampling distribution can be determined.

Because they offer a significant simplification before drawing conclusions using statistics, sampling distributions are crucial in the field. They enable analytical decisions to be made based on the probability distribution of a statistic rather than the combined probability distribution of all the individual sample values

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A 98% confidence interval for the proportion of New York state union members who favor the Republican candidate is constructed using: p ± zsqrt(p(1-p)/n). Substituting, we get (0.3051, 0.4416), or approximately (a) 0.304p0.442.

To construct a 98% confidence interval for the true population proportion of all New York state union members who favor the Republican candidate, we can use the following formula:

p ± z*sqrt(p*(1-p)/n)

where p is the sample proportion, n is the sample size, and z* is the critical value from the standard normal distribution corresponding to a 98% confidence level, which is approximately 2.33.

Substituting the values from the problem, we get:

p ± 2.33*sqrt(p*(1-p)/n)

p = 112/300 = 0.37333

n = 300

Substituting these values, we get:

0.37333 ± 2.33*sqrt(0.37333*(1-0.37333)/300)

Simplifying, we get:

0.37333 ± 0.0682

Therefore, the 98% confidence interval for the true population proportion of all New York state union members who favor the Republican candidate is:

(0.3051, 0.4416)

Rounding to three decimal places, the answer is (a) 0.304p0.442.

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Answer:

Step-by-step explanation:

0.63 hope this helps

The required value of probability can be found as 0.85. The correct option is (D).

Probability is the branch of Mathematics that deals with the measurement of the chance of occurrence of a random event.

The probability of any event always lie in the close interval of 0 and 1 [0,1].

The percentage of people having no, one, two and three or more injuries are given as 22%, 45%, 18% and 15% respectively.

Then, the probability of an event is equivalent to the percent value.

Now, the probability of skateboarders not having 3 or more injuries is given as,

⇒ 1 - P(Three or more injury)

⇒ 1 - 15/100

⇒ 0.85

Hence, the probability can be obtained for not having 3 or more injuries  as 0.85.

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