5. Select All that apply. Find the Volume using Formula, Sean bought the fish tank shown. What is the volume of Sean's fish tank? Step 0. Wateples to find the late Art Step1. Drew and lebel the chapele). Step 2. Waits the fer-la Step 3. Substituteghe measuremente Step 4. Cere for the UNKNOWN 105/8 cubic ft 10/4 cubic It 94/9 cubic ft 2 1/2 cubic ft required question

Answer:

696 square units

Step-by-step explanation:

please see attachments for description

Answer:

The next step is: 14x - 6 = 9. The answer to this equation would be: x = 15/14.

Step-by-step explanation:

To solve this equation first you expand:

14x - 6 = 9

Then solve from there:

14x = 15

x = 15/14

Hey there!

Use the distributive property and distribute 2:

2(7x-3)=9

14x-6=9

Now, add 6 to both sides (remember the golden rule of algebra)

14x=15

divide both sides by 14

x=15/14 (improper fraction)

x=1+1/14 (mixed number)

Hope everything is clear.

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Answer:

Angle 1 = 115 degrees

Angle 2 = 65 degrees

Step-by-step explanation:

Angle 1: Same-side interior angle of Line 1

Angle 2: Same-side interior angle of Line 2

We know that the difference between the angles is 50 degrees. Since the angles are supplementary, we can write the equation:

Angle 1 + Angle 2 = 180

Now, we need to express the difference between the angles in terms of Angle 1 or Angle 2. We can choose either angle, so let's express it in terms of Angle 1:

Angle 1 - Angle 2 = 50

We can rewrite this equation as:

Angle 1 = 50 + Angle 2

Now substitute this expression for Angle 1 into the first equation:

(50 + Angle 2) + Angle 2 = 180

Combine like terms:

2Angle 2 + 50 = 180

Subtract 50 from both sides:

2Angle 2 = 130

Divide by 2:

Angle 2 = 65

Now substitute this value back into the equation for Angle 1:

Angle 1 = 50 + Angle 2

Angle 1 = 50 + 65

Angle 1 = 115

Therefore, the angles are as follows:

Angle 1 = 115 degrees

Angle 2 = 65 degrees

Answer:

The cost price of each shirt is $8.

They mark up the shirts 25%, which means they increase the price by (25/100) * $8 = $2.

So, the selling price of each shirt becomes $8 + $2 = $10.

At the end of the year, they sell the shirts for 25% off, which means they reduce the price by (25/100) * $10 = $2.50.

Therefore, the selling price of each shirt after the discount becomes $10 - $2.50 = $7.50.

The profit made on each shirt sold at the end of the year is the difference between the selling price and the cost price, which is $7.50 - $8 = -$0.50.

Since the profit is negative, it means that the Spirit Club is making a loss of $0.50 on each shirt sold at the end of the year.

The most negative number corresponds to the variable that has the largest impact on the Value of the objective function. So, maximizing it first is most efficient.

What is pivot column in simplex method?

The Simplex method's pivot column is selected by the fundamental variable's biggest reduced cost coefficient. 4. The highest ratio of right side parameters to positive coefficients in the pivot column determines the pivot row in the Simplex approach.

A location of a leading entry in the matrix's echelon structure. A pivot is a non-zero number that is either transformed into a leading 1 and then used to make 0s, or it is utilized in a pivot position to create 0s.

The element of a matrix or array chosen first by an algorithm (such as Gaussian elimination, simplex algorithm, etc.) to do particular computations is known as the pivot or pivot element.

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Answer:

She picked up her camera at -25ft

Step-by-step explanation:

Given

\(Initial\ Position = -30ft\)

Required

Determine the position she retrieved her camera

The position where she dropped her camera is given as:

\(Position = -10ft\)

She swim down 15ft;

So, the nee position is

\(New\ Position = -10ft - 15ft\)

\(New\ Position = -25ft\)

Hence; She picked up her camera at -25ft

Note that: Negative signs represent that she is below the sea level

Answer:

C

Step-by-step explanation:

Hilary was scuba diving. She was 30 feet below the surface when she swam toward the dive platform. She dropped her camera when she was 10 feet from the surface and had to swim down 15 feet to get it. At what elevation did Hilary retrieve her camera?

-25feet

Answer:

The ratio of the green marbles to all the marbles will then be;

Explanation:

Given that;

A jar contains 22 marbles.

5 are blue and 2 are red.

The number of green, which is the remaining marbles is;

So, there are 15 green marbles.

The ratio of the green marbles to all the marbles will then be;

Or

Answer:

The equation is -7x - 2

Step-by-step explanation:

Since it is 5 apart and goes down 35 dividing y 5 you'd get 7 and since it points down it's a negative

Answer:

Step-by-step explanation:

a x 0.1 = 15

.1a = 15

a = 15/0.1

a = 150

Answer:

The answer is 150

Step-by-step explanation:

You would have to mutiply 0.1, 150 times. Then you would get 15.

Hope this helps

brainliest if correct :)

a) The standard error of the mean is 0.90

b) The marginal error is 1.76

Given,

Number of samples in the population, n = 60

Sample mean of the population, μ = 25

Standard deviation of the population, σ = 7

We have to find the standard error of the mean and the margin of error at 95% confidence.

Here,

a) The standard error of the mean = Standard deviation / root of sample

= σ / √n

= 7/√60

= 0.90

b) The margin error;

Zₐ/₂ ×  σ / √n

= Zₐ/₂ × 7/√60

= 1.96 × 0.90

= 1.76

Therefore,

a) The standard error of the mean is 0.90

b) The marginal error is 1.76

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Answer:

D. 60cm²

Step-by-step explanation:

First, notice how the partially shaded squares fit perfectly into one another (the squares are perfectly cut from corner to corner). Once you match these squares to one another, you can then figure out that they add up to three full squares.

Secondly, measure how many squares there will be in the diagram after adding up the partial squares (resulting in a total of 15).

Finally, calculate the area of one of the squares (2cm x 2cm), which results in 4cm². As you have 15 total squares, multiply 4cm² by that to get the final answer of 60cm².

According to the question for ( i ) we can express the functional

dependence of \(\(p\)\) as:  \(\[ p = k \cdot l^a \cdot g^b \cdot m^c \cdot \theta_0^d \]\). For ( iii ) The equation

becomes: \(\[ p = k \cdot \theta_0 \]\)

(i) To determine the functional dependence of the period \(\(p\)\) on the length \(\(l\)\) of the rod, gravity \(\(g\),\) mass \(\(m\)\) of the ball, and initial angle  we can use dimensional analysis. The period of a pendulum can be expressed as:

\(\[ p = f(l, g, m, \theta_0) \]\)

Applying dimensional analysis, we consider the dimensions of each quantity. Let's assign dimensions as follows:

\(\[ [p] = T \quad [l] = L \quad [g] = LT^{-2} \quad [m] = M \quad [\theta_0] = 1 \]\)

The period \(\(p\)\) has dimensions of time (T), length \(\(l\)\) has dimensions of distance (L), gravity \(\(g\)\) has dimensions of acceleration \((LT^{-2}), mass\) \(\(m\)\) has dimensions of mass (M), and the initial angle \(\(\theta_0\)\) is dimensionless.

To form a dimensionally consistent equation, we need to ensure that the dimensions on both sides of the equation are the same. Since the equation must be dimensionally homogeneous, each term on the right-hand side must have dimensions of time (T). Thus, we can express the functional dependence of \(\(p\)\) as:

\(\[ p = k \cdot l^a \cdot g^b \cdot m^c \cdot \theta_0^d \]\)

where \(\(k\)\) is a dimensionless constant and \(\(a\), \(b\), \(c\), and \(d\)\) are the exponents that need to be determined.

(ii) For the largest pendulum with a rod length of 20 m and a ball mass of 400 kg, assuming \(\(\theta_0 = \frac{\pi}{6}\)\) , we can use a smaller pendulum that fits on our desk to determine the period of the largest pendulum. Here's how:

1. Measure the period of the small pendulum on your desk using a stopwatch or timer.

2. Record the measured period as \(\(p_{\text{small}}\)\) and note the length of the small pendulum as \(\(l_{\text{small}}\).\)

3. Calculate the ratio \(\(r = \frac{l_{\text{large}}}{l_{\text{small}}}\), where \(l_{\text{large}}\)\) is the length of the largest pendulum (20 m).

4. Use the relationship of similar pendulums, which states that the periods of similar pendulums vary with the square root of the ratio of their lengths: \(\(\frac{p_{\text{large}}}{p_{\text{small}}}= \sqrt{r}\).\)

5. Substitute the known values: \(\(p_{\text{small}}\)\) from the measurement, \(\(l_{\text{small}}\)\) from the small pendulum, and \(\(r = \frac{l_{\text{large}}}{l_{\text{small}}}\).\)

6. Solve the equation to find \(\(p_{\text{large}}\)\), the period of the largest pendulum.

(iii) If it is found that the period \(\(p\)\) depends linearly on the initial angle \(\(\theta_0\), with \(p = 0\) when \(\theta_0 = 0\),\) then the functional dependence of \(\(p\)\) on the other variables reduces to a constant. The equation becomes:

\(\[ p = k \cdot \theta_0 \]\)

where \(\(k\)\) is a constant. In this case, the period of the pendulum is solely determined by the initial angle, and the other factors such as the length of the rod, gravity, and mass of the ball do not affect the period.

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Answer:

There are 15 ounces left in the bucket.

Step-by-step explanation:

Starting with 30 ounces.

If Amy used 1/10 and Carl used 2/5 (4/10), we add that to get 5/10, or 1/2.

Half of 30 is 15, so there's your answer!

Hope this helped. :)

The hazard-free POS expressions for the given functions are:

To obtain the hazard-free product of sums (POS) expression for the given functions, we need to follow these steps:

Let's go through each function and apply these steps:

1. Function FEW,X,Y,Z(1,3,4,6,7,11-13):

The given function has the following minterms: 1, 3, 4, 6, 7, 11, 12, and 13.

Writing it in SOP form:

F = WXY'Z' + W'XYZ' + W'XY'Z' + W'XYZ + W'X'Y'Z' + WXY'Z + X'Y'Z' + X'Y'Z

Identifying the essential prime implicants:

Determining the hazard-free prime implicants:

All prime implicants in this case are hazard-free since there are no adjacent minterms.

The hazard-free POS expression is:

F = WXY'Z' + W'XY'Z' + W'X'Y'Z'

2. Function F=EA,B,C,D,E(0,4-7,9,14-17,23) + d(12,29-31):

The given function has the following minterms: 0, 4, 5, 6, 7, 9, 14, 15, 16, 17, and 23.

It also has the don't-care conditions: 12, 29, 30, and 31.

Writing it in SOP form:

F = ABCD'E' + AB'C'D'E + AB'CD'E' + ABC'DE' + ABCDE' + A'BC'D'E' + A'BC'DE' + A'B'C'D'E + A'B'CD'E' + A'B'C'DE' + A'B'CDE'

Identifying the essential prime implicants:

Determining the hazard-free prime implicants:

The hazard-free POS expression is:

F = ABCD'E' + ABCDE' + A'BC'DE' + A'B'CD'E'

So, the hazard-free POS expressions for the given functions are:

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Answer:

B

Step-by-step explanation:

Answer:

1/2 --  X-Axis --  (X+3, Y+0)

Step-by-step explanation:

Dilated by a factor of 1/2, reflected across the X-axis, and moved through the translation of (X+3, Y+0).

I wish you the best of luck in your life, do great things never give up. Have a blessed day and life.

Answer:

The diver’s depth is 18.5 feet below from sea level.

Given that, A diver begins at sea level and dives down 200 feet.

He ascends at a steady rate of 121/3 feet per minute for 4.5 minutes.

This depth is represented by the numerical expression is,

Negative sign indicate that below the sea level.

Hence, The  diver’s depth is 18.5 feet below from sea level.

The independent variable for Scenario A is given as follows:

a. The employee benefits package.

In the case of a relation, we have that the independent and dependent variables are defined by the standard presented as follows:

In the context of this problem, we have that the input and the output of the relation are given as follows:

Hence the independent variable for Scenario A is given as follows:

a. The employee benefits package.

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The appropriate p-value for the given test statistic and hypotheses is approximately 0.0253.

Tο determine the apprοpriate p-value fοr the given hypοthesis test, we need tο use the t-distributiοn and the t-statistic value οbtained.

Given:

Null hypοthesis (H0): μ = 130 (pοpulatiοn mean)

Alternative hypοthesis (HA): μ > 130 (pοpulatiοn mean)

T-statistic: t = 2.73

Degrees οf freedοm: df = 5

Tο calculate the p-value, we cοmpare the t-statistic tο the t-distributiοn.

Since the alternative hypοthesis is μ > 130, it is a οne-tailed test, and we are interested in the right tail οf the t-distributiοn.

Using a t-table οr a statistical sοftware, we can determine the p-value assοciated with the t-statistic and the degrees οf freedοm.

Fοr a t-statistic οf 2.73 with 5 degrees οf freedοm, the p-value is apprοximately 0.0257 (assuming a twο-tailed test).

Since we have a οne-tailed test, the apprοpriate p-value is half οf the twο-tailed p-value:

p-value = 0.0257 / 2 = 0.01285

Therefοre, the apprοpriate p-value fοr the given hypοthesis test is apprοximately 0.01285.

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Answer:

8000

Step-by-step explanation:

Since 8 is bigger than 5, you can increase it

7829 to the nearest ten: 7830

7829 to the nearest hundred: 7800

Hope this helps!

The value 829 > 500 thus rounding of 7829 to the nearest 1000 is 8000.

To round up or down tens place then we need to look at the unit place if it is less than 5 then we need to keep it as it and if it is greater than 5 then we need to round up the tens digit.

For example round of 346 will, be350 and round of 344 will be 340

Given the digit,7829

9 → unit place

2 → tens place

8 → hundred place

7 → thousand place

In order to round to the nearest thousand we need to look at a hundred places if it is > 500 then we will round up.

Since 829 > 500 so 7829 → 8000

Hence "The value 829 > 500 thus rounding of 7829 to the nearest 1000 is 8000".

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Answer:

The slope is the rate of change for A, so that is 3/4.

For B, because we know it's linear and because the x values increase by one, we just find the difference between two y-values. If you were finding the difference between any two y-values, you'd divide it by the difference in x coordinates, but let's use the values under x = 0 and x = 1

The rate of change for B is 4.

Therefore, B has a greater rate of change because 4 > 3/4

The steady-state solution of the heat conduction equation refers to the temperature distribution that remains constant over time. This occurs when the heat flow into a system is balanced by the heat flow out of the system.

To find the steady-state solution of the heat conduction equation, follow these steps:

1. Set up the heat conduction equation: The heat conduction equation describes how heat flows through a medium and is typically given by the formula:

  q = -k * A * dT/dx,

  where q represents the heat flow, k is the thermal conductivity of the material, A is the cross-sectional area through which heat flows, and dT/dx is the temperature gradient in the direction of heat flow.

2. Assume steady-state conditions: In the steady-state, the temperature does not change with time, which means dT/dt = 0.

3. Simplify the heat conduction equation: Since dT/dt = 0, the equation becomes:

  q = -k * A * dT/dx = 0.

4. Apply boundary conditions: Boundary conditions specify the temperature at certain points or surfaces. These conditions are essential to solve the equation. For example, you might be given the temperature at two ends of a rod or the temperature at the surface of an object.

5. Solve for the steady-state temperature distribution: Depending on the specific problem, you may need to solve the heat conduction equation analytically or numerically. Analytical solutions involve techniques like separation of variables or Fourier series expansion. Numerical methods, such as finite difference or finite element methods, can be used to approximate the solution.

It's important to note that the exact method for solving the heat conduction equation depends on the specific problem and the boundary conditions given. However, the general approach is to set up the heat conduction equation, assume steady-state conditions, simplify the equation, apply the boundary conditions, and solve for the steady-state temperature distribution.

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The probability that the movie has a rating of PG is given as follows:

0.376 = 37.6%.

The parameters that are needed to calculate a probability are the two listed as follows:

Then the probability is calculated as the division of the number of desired outcomes by the number of total outcomes.

Out of 6665 films, 2505 are rated as PG, hence the probability is obtained as follows:

2505/6665 = 0.376 = 37.6%.

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Answer:

4!!!

Step-by-step explanation:

brainliest please?

Answer:

4

Step-by-step explanation:

I hope this helps!

Answer:

(6,-7)

Step-by-step explanation:

(2+x)/2 = 4

2+x =4*2

2+x = 8

X = 8-2

X = 6

(5+x)/2 = -1

5+x = -2

X = -2-5

X = -7

At least 88.9% of the quiz scores in a beginning statistics class will reside within the range of 6.3 to 8.7, without rounding.

SOLUTION:

By using Chebyshev's Therem.

Chebyshev's Theorem states that for any dataset, the proportion of data within k standard deviations from the mean is at least (1 - 1/k^2).

Step 1:

Calculate the value of k.
Since we want at least 88.9% of the data within the range,

we can set up the equation as follows:

(1 - 1/k^2) ≥ 0.889

Solving for k:
1 - 0.889 = 1/k^2
0.111 = 1/k^2
k^2 = 1/0.111
k ≈ 3

Step 2:

Calculate the range using the value of k, mean, and standard deviation.
Lower Bound = Mean - k * Standard Deviation
Upper Bound = Mean + k * Standard Deviation

Lower Bound = 7.5 - (3 * 0.4) = 7.5 - 1.2 = 6.3
Upper Bound = 7.5 + (3 * 0.4) = 7.5 + 1.2 = 8.7

Using Chebyshev's Theorem, at least 88.9% of the quiz scores in a beginning statistics class will reside within the range of 6.3 to 8.7, without rounding.

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Answer:

f(1)=16

Step-by-step explanation:

f(t)=-16t+32t

f(1)=-16(1)+32(1)

f(1)=-16+32

f(1)=16

Answer:

f(1)=16

Step-by-step explanation:

Step-by-step explanation:

مرحباً ، لا أعرف هذا الجوابمرحباً ، لا أعرف هذا الجوابمرحباً ، لا أعرف هذا الجوابمرحباً ، لا أعرف هذا الجوابمرحباً ، لا أعرف هذا الجوابمرحباً ، لا أعرف هذا الجوابمرحباً ، لا أعرف هذا الجوابمرحباً ، لا أعرف هذا الجوابمرحباً ، لا أعرف هذا الجوابمرحباً ، لا أعرف هذا الجواب

The number of square feet of roofing on the barn is 4701 square feet if the barn is 100 feet long and 40 feet wide.

What is integration?

It is defined as the mathematical approach to calculating the smaller parts or components.

It is given that:

A barn is 100 feet long and 40 feet wide.

Find the first derivative of the given function:

After solving the above integration:

= 20(e - 1/e)

The roofing = 100(20(e - 1/e))

= 4701 square feet

Thus, the number of square feet of roofing on the barn is 4701 square feet if the barn is 100 feet long and 40 feet wide.

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It should be noted that since sunset is at 8:09 PM, you have approximately 3.5 hours until you face possible dangers.

In order to use a flagpole and measuring tape as a makeshift sundial, you first need to find the angle of the sun. You can do this by measuring the angle between the shadow of the flagpole and the ground. In your case, the angle of the sun is 56°.

Once you have the angle of the sun, you can use the following formula to calculate the time of day:

time = (12 - angle) / 2

In your case, the time of day is:

time = (12 - 5) / 2

= 3.5 hours

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