What is the volume of a
cube that has one side of Il
cm? (Include cu cm in your
answer.)

Answer:

The store's special on oranges was 3 pounds for $2.58.

Step-by-step explanation:

i guess thats right because the other one was before

Answer:22

Step-by-step explanation: 1/2 = .5

.5x.5x.5

0.125 x 176= 22

Area of the base 'B' of a given rectangular prism is equal to 12 ft².

As given in the question,

For the given rectangular prism ,

Shape of the base is rectangle,

Length of the base of a rectangular prism = 4 ft

Width of the base of a rectangular prism = 3ft

Area of the base of a rectangular prism is given by

= ( length of the base ) × ( Width of the base)

Substitute the value of length and width of the base of the rectangular prism we get,

= ( 4 × 3 ) ft²

= 12 ft²

Therefore, area of the base 'B' of given rectangular prism is equal to 12 ft².

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Answer:

Step-by-step explanation:

Answer: laptop: 111

no laptop: 79 , 96

total: 52, 207

Step-by-step explanation: the comma’s i put in my answer stands for each blank but you were basically suppose to add and subtract in that question which is self explanatory

We have shown that for any arbitrarily large positive number M, there exists a positive integer N such that n^2 > M for all n > N. This establishes the formal proof that the limit of n^2 as n approaches infinity is +infinity.

To prove that lim(n^2) = +infinity as n approaches infinity, we need to show that for any arbitrarily large positive number M, there exists a positive integer N such that n^2 > M for all n > N.

Let's consider an arbitrary positive number M. We want to find a positive integer N such that n^2 > M for all n > N.

Since we want n^2 to be greater than M, we can take the square root of both sides to get n > √M. This means that if we choose N as the next integer greater than √M, then for all n > N, n^2 will be greater than M.

Formally, let M be a positive number. Choose N = ⌈√M⌉ + 1, where ⌈x⌉ denotes the smallest integer greater than or equal to x.

Now, let's consider any n > N. Since N = ⌈√M⌉ + 1, we have N > √M, which implies n > √M. Taking the square of both sides, we have n^2 > M.

Therefore, for any positive number M, we have found a positive integer N (specifically, N = ⌈√M⌉ + 1) such that n^2 > M for all n > N. This proves that lim(n^2) = +infinity as n approaches infinity.

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Answer:

x=-27

Step-by-step explanation:

4/7x * 14x = 1/14(14x) + 5/2x(14x)

Multiply both sides by 14x

8 = x+35

-27 = x

Answer:

the second

Step-by-step explanation:

refers to well-founded standards of right and wrong that prescribe what humans should do, usually in terms of rights, obligations, benefits to society, justice

Answer:

∠ C = 100°

Step-by-step explanation:

since 2 sides of the triangle are congruent then the triangle is isosceles with base angles congruent.

consider the angle inside the triangle to the left of 140°

this angle and 140° are a linear pair and sum to 180°

angle + 140° = 180° ( subtract 140° from both sides )

angle = 40°

then the angle on the left of the triangle = 40° ( base angles congruent )

the sum of the angles in a triangle = 180° , so

∠ C + 40° + 40° = 180°

∠ C + 80° = 180° ( subtract 80° from both sides )

∠ C = 100°

Answer:

I=12

Step-by-step explanation:

y=108

I=108/9

I=12

Answer:

Step-by-step explanation:

This is the proportional relationship

Let the equation be:

We have:

The required equation is:

Answer:

yeah it easy

Step-by-step explanation:

Answer:

(-1, 4)

Step-by-step explanation:

From the graph we see that;

At x = 0, y has a value of 1

At x = 2, y has a value of 1

At x = 1, y has a value of 0

At x = -1, y has a value of 4

Looking at the given options, the only ordered pair that corresponds to a correct reading on the graph as earlier observed is; (-1, 4)

Answer:

no

no

yes

Step-by-step explanation:

The sum of the two solutions is equal to 17/5.

Here we want to solve the quadratic equation:

5x^2 - 16x + 3 = 0

Using the quadratric formula, we will get the solutions:

\(x = \frac{16 \pm \sqrt{(-16)^2 - 4*3*5} }{2*5} \\\\x = \frac{16 \pm14 }{10}\)

Then the two solutions of the quadratic equation are:

x = (16 + 14)/10 = 30/10 = 3

x = (16 - 14)/10 = 2/10 = 2/5

The sum is: 3 + 2/5 = 3 + 2/5 = 15/5 + 2/5 = 17/5

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Answer:

Step-by-step explanation:

Simplify the left side.

Multiply both numerator and denominator by the conjugate of the denominator:

Compare this to the right side to get:

Answer:

It's 4

Step-by-step explanation:

Answer:

The answer is C which is 4

Step-by-step explanation:

I just took the test and got it right

Hopefully this helps you

pls mark brainlest

Step-by-step explanation:

The distribitive property was wrongly used, it should have been +2y.

2y - 14 + 4 = -4

2y = 6

y = 3.

It takes 9 hours for the car to travel 612 miles at an average speed of 68 miles per hour.

To find the time it takes for the car to travel 612 miles at an average speed of 68 miles per hour, we can use the formula:

time = distance ÷ speed

Plugging in the given values, we get:

time = 612 miles ÷ 68 miles per hour

Therefore, the time it would take the car to travel 612 miles is: Time = 612 miles / 68 miles per hour Time = 9 hours.  So, it would take the car approximately 9 hours to travel a distance of 612 miles if it maintains an average speed of 68 miles per hour.

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Answer:

The Answer is A

Step-by-step explanation: What you do is multiply 0.42 by 78 since that is what it costs per mile which is 32.76.

And then you add 36 and you get 68.76

The value of (ΣX)² for the scores 1, 5, 2 is:  

64

It is the representation of the sum of infinite or many values. And it is represented by the following symbol:

∑xi

The value of (ΣX)² for the scores 1, 5, 2 can be found by first finding the summation of the scores and then squaring the result.

Steps to follow:

Step 1: Find the summation of the scores.
            ΣX = 1 + 5 + 2 = 8

Step 2: Square the summation.
            (ΣX)² = 82 = 64

Therefore, the value of (ΣX)² for the scores 1, 5, 2 is 64.

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answer:

x is d .

\(6 \sqrt{3} \)

Use the formula:

Radio= r, Height= h

V= 3.14xrx2h

r =25, h=31

V= 3.14 x 25 x 2 (31) =. 4867

V= 4867 cubic inches

Step-by-step explanation:

Answer:

\(5m^3-3m^2+9m-7\)

Step-by-step explanation:

According to the information, the 95% confidence interval for the proportion of Americans who drink tea daily is approximately (0.2485, 0.2766). The margin of error is approximately 0.0140.

To construct a confidence interval for the proportion of Americans who drink tea daily, we can use the formula:

Where,

p = the sample proportion

Z = the critical value corresponding to the desired confidence level

n = the sample size

Given:

Now, let's calculate the confidence interval and margin of error:

According to the information, the 95% confidence interval for the proportion of Americans who drink tea daily is approximately (0.2485, 0.2766), with a margin of error of approximately 0.0140.

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Answer:

2(7(9) + 9(10) + 7(10)) = 2(63 + 90 + 70) = 2(223) = 446 square meters

The mean of the data sets of Restaurants A and B which Walt collected is 17.3 and 15.8 respectively. Degree of overlap of two data set is 1.5.

The mean of the data is the average value of the given data. The mean of the data is the ratio of sum of all the values of data to the total number of values of data.

Walt collected random samples of data on the number of people who eat at who restaurants daily. He created two dot plots to represent his data.  

Mean of Restaurants A is,

\(X_A=\dfrac{10+15+16+18+18+18+19+19+20+20}{10}\\X_A=\dfrac{173}{10}\\X_A=17.3\)

Mean of Restaurants B is,

\(X_A=\dfrac{ 10+13+15+15+15+16+17+18+19+20}{10}\\X_A=\dfrac{158}{10}\\X_A=15.8\)

Degree of overlap is the difference of both the means.

\(DO=X_A-X_B\\DO=1.5\)

Thus, the mean of the data sets of Restaurants A and B which Walt collected is 17.3 and 15.8 respectively. Degree of overlap of two data set is 1.5.

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Answer:

The answer is

\(x^2 = 6y\)

Step-by-step explanation:

The temperature at the interface of the two layers, in degrees Fahrenheit, is approximately 10.9 °F.

To determine the temperature at the interface of the two layers, we can use the concept of steady-state heat transfer. The rate of heat transfer through the wall can be calculated using Fourier's law of heat conduction:

Q = (T1 - T2) / (R_total * A)

where:

Q is the rate of heat transfer through the wall (Btu/h.ft²),

T1 is the inner temperature of the insulation (67 °F),

T2 is the outer temperature of the siding (-8 °F),

R_total is the total thermal resistance of the composite wall (ft².°F.h/Btu),

A is the surface area of the wall (ft²).

The thermal resistance of each layer can be calculated as the thickness divided by the thermal conductivity:

R_insulation = 4 in / (0.029 Btu/h.ft.°F/in) = 137.93 ft².°F.h/Btu

R_siding = 0.75 in / (0.058 Btu/h.ft.°F/in) = 12.93 ft².°F.h/Btu

The total thermal resistance of the composite wall is the sum of the thermal resistances of the two layers:

R_total = R_insulation + R_siding = 137.93 ft².°F.h/Btu + 12.93 ft².°F.h/Btu = 150.86 ft².°F.h/Btu

Substituting the given values into Fourier's law, we can solve for Q:

Q = (67 °F - (-8 °F)) / (150.86 ft².°F.h/Btu) * A

Since the surface area (A) is not given, we cannot calculate the exact value of Q. However, we can still determine the temperature at the interface of the two layers. At a steady state, the temperature gradient across each layer is constant.

Let's assume the interface temperature is T_interface (in °F). The temperature difference across the insulation layer (ΔT_insulation) is T1 - T_interface, and the temperature difference across the siding layer (ΔT_siding) is T_interface - T2.

We can write the heat transfer equations for each layer:

Q_insulation = (T1 - T_interface) / R_insulation

Q_siding = (T_interface - T2) / R_siding

Since the layers are in series, the heat transfer rates through each layer are equal:

Q_insulation = Q_siding

Solving the equations:

(T1 - T_interface) / R_insulation = (T_interface - T2) / R_siding

Substituting the values:

(67 °F - T_interface) / 137.93 ft².°F.h/Btu = (T_interface - (-8 °F)) / 12.93 ft².°F.h/Btu

Cross-multiplying and rearranging the equation:

12.93 ft².°F.h/Btu * (67 °F - T_interface) = 137.93 ft².°F.h/Btu * (T_interface - (-8 °F))

853.31 ft².°F.h - 12.93 ft².°F.h * T_interface = 137.93 ft².°F.h * T_interface - 1103.44 ft².°F.h

150.86 ft².°F.h * T_interface = 1956.75 ft².°F.h

T_interface ≈ 12.97 °F

Therefore, the temperature at the interface of the two layers is approximately 10.9 °F.

Note: The rate of heat transfer through the wall (Q) can be calculated once the surface area (A) is provided, using the equation Q = (T1 - T2) / (R_total * A).

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Answer:

x=c-g or x=-g+c

Step-by-step explanation:

Answer:

0.75 cm of rain per hour

Step-by-step explanation:

I know if the cm part made sense but okay

Answer:

0.75 cm of rain per hour

Step-by-step explanation:

i know its right-

Answer:

24/5

Step-by-step explanation:

khan <3

The 4th term of the geometric progression is a₄ = 24/5

A geometric progression is a sequence in which each term is derived by multiplying or dividing the preceding term by a fixed number called the common ratio.

The nth term of a GP is aₙ = arⁿ⁻¹

The general form of a GP is a, ar, ar2, ar3 and so on

Sum of first n terms of a GP is Sₙ = a(rⁿ-1) / ( r - 1 )

Given data ,

Let the GP be represented as A

Now , the value of A =  -3/5, 6/5, -12/5 ...

Let the first term of the GP be a = -3/5

Let the second term of the GP be ar = 6/5

Now , the common ratio of the GP = second term / first term

Substituting the values in the equation , we get

The common ratio r = ( 6/5 ) / ( -3/5 )

The common ratio r = -2

Now , the 4th term of the GP is a₄ = ar³

Substituting the values in the equation , we get

a₄ = ( -3/5 ) ( -2 )³

a₄ = ( -3/5 ) ( -8 _

a₄ = 24/5

Hence , the 4th term of the GP is 24/5

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