Find the area bounded by the function f(x) = 0.273 -0.82? + 17, the z-axis, and the lines = 2 and 2 = 8. Round to 2 decimal places, if necessary А TIP Enter your answer as an integer or decimal number. Examples: 3, 4, 5.5172 Enter DNE for Does Not Exist, oo for Infinity Get Help: Video eBook Points possible: 1 This is attempt 1 of 3. Lk

A. In the alternate universe, the p subshell would have 5 orbitals.

B. In the alternate universe, the d subshell would have 10 orbitals.

In the alternate universe where the possible values of mℓ range from -l-1 to l+1, the number of orbitals in each subshell can be determined.

A. For the p subshell, the value of l is 1. Therefore, the range of mℓ would be -1, 0, and 1. Including the additional values of -2 and 2 from the alternate universe, the total number of orbitals in the p subshell would be 5 (mℓ = -2, -1, 0, 1, 2).

B. For the d subshell, the value of l is 2. In the conventional universe, the range of mℓ would be -2, -1, 0, 1, and 2, resulting in 5 orbitals. However, in the alternate universe, the range would extend to -3 and 3. Including these additional values, the total number of orbitals in the d subshell would be 10 (mℓ = -3, -2, -1, 0, 1, 2, 3).

Therefore, in the alternate universe, the p subshell would have 5 orbitals, and the d subshell would have 10 orbitals.

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The expression that represents the volume of the composite figure is \(\pi (5^{2})(13) + \frac{1}{3} \pi (5^{2})(12)\). The correct option is the third option \(\pi (5^{2})(13) + \frac{1}{3} \pi (5^{2})(12)\)

From the question, we are to determine the expression that represents the volume of the composite figure

The composite figure consist of a cylinder and a cone

∴ Volume of the composite figure = Volume of the cylinder + Volume of the cone

Volume of a cylinder = \(\pi r^{2} h\)

Where r is the radius

and h is the height of the cylinder

Volume of a cone = \(\frac{1}{3} \pi r^{2} h\)

Where r is the radius

and h is the height of the cone

Consider the composite figure

For the cylinder part

r = 5

h = 13

For the cone part

r = 5

h = 25 - 13 = 12

Thus,

Volume of the composite figure = \(\pi (5^{2})(13) + \frac{1}{3} \pi (5^{2})(12)\)

Hence, the expression that represents the volume of the composite figure is \(\pi (5^{2})(13) + \frac{1}{3} \pi (5^{2})(12)\). The correct option is the third option \(\pi (5^{2})(13) + \frac{1}{3} \pi (5^{2})(12)\)

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Answer:

See bolded / underlined / italicized below -

Step-by-step explanation:

This is a great question!

If x were the length of this rectangle, then we could conclude the following,

2( 38 ) + 2( x ) > 692,

As you can see there is a greater than sign present, as the perimeter is at least 692 centimeters. In this case the perimeter is given to be at least 692 centimeters, but can also be calculated through double the width and double the length together. And of course we are given the width to be 38 cm -

2( 38 ) + 2x > 692,

76 + 2x > 692,

2x > 616,

x > 308

Solution = Length should be at least 308 cm

( The attachment below is not drawn to scale )

To determine the specific coordinates of A' and B' after the translation, we would need the translation vector information or more details about the direction and magnitude of the translation.

To determine the coordinates of A' and B' after translating line AB, we need to know the translation vector or the direction and magnitude of the translation. Without that information, we cannot provide specific coordinates for A' and B'.

However, I can explain how a translation works and how you can find the coordinates of A' and B' given a translation vector.

A translation involves shifting an object or a line by a certain distance in a specific direction. The translation vector represents this direction and magnitude.

If we have a translation vector (dx, dy), the coordinates of A' and B' can be found by adding the translation vector to the coordinates of A and B, respectively.

A' = (Ax + dx, Ay + dy)

B' = (Bx + dx, By + dy)

Here, (Ax, Ay) and (Bx, By) represent the coordinates of points A and B, respectively.

So, to determine the specific coordinates of A' and B' after the translation, we would need the translation vector information or more details about the direction and magnitude of the translation.

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Slope of the line through P1 and Q1 is 1/5.Slope of the line through P2 and Q2 is -9/4.

Given:P1(0, 0), Q1(10, 2)P2(3, -3), Q2(-1, 6)
To find: Slope of the line through P and Q.
To find the slope of the line through two points P(x1,y1) and Q(x2,y2) we use the formula:
Slope = (y2 - y1) / (x2 - x1)
Using the formula:
Slope of line through P1 and Q1
Slope = (y2 - y1) / (x2 - x1) = (2 - 0) / (10 - 0) = 2 / 10 = 1 / 5
Slope of line through P2 and Q2
Slope = (y2 - y1) / (x2 - x1) = (6 - (-3)) / (-1 - 3) = 9 / (-4)

Thus. slope of the line through P1 and Q1 is 1/5.Slope of the line through P2 and Q2 is -9/4.

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Answer: you didn’t even say please

explanation: why don’t you ask your mother you make me sad

Answer:

m = 12

Step-by-step explanation:

\(-\frac{m}{3} =-4\\\)

→ Multiply both sides by 3

\({-m} =-12\\\)

→ Multiply both sides by -1

m = 12

Answer: 1/30

Step-by-step explanation:

Here's the correct question:

A dump truck brought 1⁄3 of a ton of rock on the first trip, 1⁄2 of a ton on the second trip, but on the third trip, had to take back 4⁄5 of a ton. What was the total weight of the rock left at the construction site?

To calculate the the total weight of the rock left at the construction site goes thus:

= 1/3 + 1/2 - 4/5

The lowest common multiple of 3,2 and 5 is 30. Therefore, we'll make the fractions have a common denominator.

= 1/3 + 1/2 - 4/5

= 10/30 + 15/30 - 24/30.

= 1/30

Answer: 6

Step-by-step explanation:

From the question, we are informed that a band expects to put 15 songs on their next CD and that the band writes and records ​60% more songs than they expect to put on the CD. Therefore, the total songs will be:

= 15 + (60% × 15)

= 15 + (0.6 × 15)

= 15 + 9

= 24 songs.

During the editing​ process, ​75% of the songs are removed. The total number of songs that will be there on the final​ CD will be:

= 24 - (75% × 24)

= 24 - (0.75 × 24)

= 24 - 18

= 6

6 songs will be there on the final CD.

Answer:

21

Step-by-step explanation:

You fottt

In an arithmetic sequence, consecutive terms have a fixed distance d between them. If a₁ is the first term, then

2nd term = a₂ = a₁ + d

3rd term = a₃ = a₂ + d = a₁ + 2d

4th term = a₄ = a₃ + d = a₁ + 3d

and so on, up to

nth term = \(a_n = a_{n-1} + d = a_{n-2} + 2d = a_{n-3} + 3d = \cdots = a_1 + (n-1)d\)

so that every term in the sequence can be expressed in terms of a₁ and d.

6. It's kind of hard to tell, but it looks like you're given a₁₃ = -53 and a₃₅ = -163.

We have

a₁₃ = a₁ + 12d = -53

a₃₅ = a₁ + 34d = -163

Solve for a₁ and d. Eliminating a₁ and solving for d gives

(a₁ + 12d) - (a₁ + 34d) = -53 - (-163)

-22d = 110

d = -5

and solving for a₁, we get

a₁ + 12•(-5) = -53

a₁ - 60 = -53

a₁ = 7

Then the nth term is recursively given by

\(a_n = a_{n-1}-5\)

and explicitly by

\(a_n = 7 + (n-1)(-5) = 12 - 5n\)

7. We do the same thing here. Use the known terms to find a₁ and d :

a₁₉ = a₁ + 18d = 15

a₃₈ = a₁ + 37d = 72

⇒   (a₁ + 18d) - (a₁ + 37d) = 15 - 72

⇒   -19d = -57

⇒   d = 3

⇒   a₁ + 18•3 = 15

⇒   a₁ = -39

Then the nth term is recursively obtained by

\(a_n = a_{n-1}+3\)

and explicitly by

\(a_n = -39 + (n-1)\cdot3 = 3n-42\)

8. I won't both reproducing the info I included in my answer to your other question about geometric sequences.

We're given that the 1st term is 3 and the 2nd term is 12, so the ratio is r = 12/3 = 4.

Then the next three terms in the sequence are

192 • 4 = 768

768 • 4 = 3072

3072 • 4 = 12,288

The recursive rule with a₁ = 3 and r = 4 is

\(a_n = 4a_{n-1}\)

and the explicit rule would be

\(a_n = 3\cdot4^{n-1}\)

Answer:

5 SETS OF 10 WE CAN MAKE, 8 OBJECTS WILL LEFT.

Step-by-step explanation:

Answer:

We can Make 5 sets of 10 and have 8 left over :)

Step-by-step explanation:

we have 58 objects and we make them into sets of 10

1 set=10

1 set  2 set  3 set 4 set 5 set        |       1 one 2 one 3 one 4 one 5 one 6 one 7               ()        ()          ()       ()       ()             |       one 8 one

can i get brainliest

a) The cost of the stereo system is $4,760.

b) The total amount of interest paid is $1,760.

To find the cost of the stereo system, we need to calculate the sum of the down payment and the total of monthly payments over 4 years. The down payment is $400, and the monthly payment is $90 for 48 months (4 years). Thus, the total cost of the stereo system is $400 + ($90 × 48) = $4,760.

To calculate the total amount of interest paid, we need to subtract the initial principal amount (down payment) from the total cost of the stereo system. The initial principal amount is $400, and the total cost is $4,760. Therefore, the total interest paid is $4,760 - $400 = $1,760.

In summary, the cost of the stereo system is $4,760, and the total amount of interest paid is $1,760.

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The standard deviation of the sampling distribution of the sample mean would be approximately 2.8284

To determine the standard deviation of the sampling distribution of the sample mean, we will use the formula;

σ_mean = σ / √n

where σ is the standard deviation of the population that is 20 and n is the sample size (n = 50).

So,

σ_mean = 20 / √50 = 20 / 7.07

σ_mean  = 2.8284

The standard deviation of the sampling distribution of the sample mean is approximately 2.8284 it refers to that the sample mean would typically deviate from the population mean by about 2.8284, assuming that the sample is selected randomly from the population.

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The complete question is;

Another application of the sampling distribution of the sample mean Suppose that, out of a total of 559 full-service restaurants in Delaware, the number of seats per restaurant is normally distributed with mean mu = 99.2 and standard deviation sigma = 20. The Delaware tourism board selects a simple random sample of 50 full-service restaurants located within the state and determines the mean number of seats per restaurant for the sample. The standard deviation of the sampling distribution of the sample mean is Use the tool below to answer the question that follows. There is a.25 probability that the sample mean is less than

Explanation

By definition.

so

Let

hence

I hope this helps you

Answer:

10

Step-by-step explanation:

20+30/5

=10

Answer:

There's no graph

Step-by-step explanation:

Given that the household is located in the northeast, there is a 0.230 probability that the randomly chosen US household makes more than $75,000.

Given info;

19.1% of US households, according to the US Census Bureau, are in the Northeast. Additionally, 4.4% of households in the US earn $75,000 or more annually and are situated in the northeast.

let, A represents the U.S. households in the Northeast.

     B represents the U.S. households earning $75,000 or more.

To determine the probability that a randomly selected US household earns more than $75,000/year, given that the household is located in the northeast.

P(A) = 19.1% = 0.191

P(A ∩ B) = 4.4% = 0.044

P(B I A) = P(A ∩ B) / P(A)

            = 0.044 / 0.191

            = 0.230

Hence, the probability that a randomly selected US household earns more than $75,000/year, given that the household is located in the northeast is 0.230.

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The evaluated integral ∫(x - yz - 2) ds is equal to √(2) * [t²/2 - 3t] + C, where C is the constant of integration.

Let's denote the parametric equations for the line segment as follows: x = x(t) y = y(t) z = z(t)

Since we are given the points (0, 1, 1) and (1, 0, 1) as the endpoints of the line segment, we can determine the equations for x(t), y(t), and z(t) by interpolating between these two points.

For the x-coordinate, we observe that it varies linearly from 0 to 1 as t ranges from 0 to 1. Therefore, we can set: x(t) = t

For the y-coordinate, it decreases linearly from 1 to 0 as t increases from 0 to 1. Hence, we have: y(t) = 1 - t

The z-coordinate remains constant at 1 throughout the line segment, so we can set: z(t) = 1

The arc length ds can be calculated using the formula:

ds = √(dx/dt² + dy/dt² + dz/dt²) dt

To find dx/dt, dy/dt, and dz/dt, we differentiate the parametric equations x(t), y(t), and z(t) with respect to t, respectively.

dx/dt = 1 dy/dt = -1 dz/dt = 0

Now we substitute these derivatives into the arc length formula to get: ds = √(1² + (-1)² + 0²) dt ds = √(2) dt

Finally, we can rewrite the integral in terms of t and substitute the expression for ds: ∫(x - yz - 2) ds = ∫(t - (1 - t) * 1 - 2) √(2) dt = ∫(t - 1 + t - 2) √(2) dt = ∫(2t - 3) √(2) dt

To evaluate this integral, we can integrate term by term:

= √(2) * [t²/2 - 3t] + C

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Answer:

  (d)  -11

Step-by-step explanation:

The sum of the acute angles of a right triangle is 90°. (That makes the sum of all angles be 180°, as it is for any triangle.)

  65° +(36 +x)° = 90°

  x = 90 -101 . . . . . . . . divide by °, subtract 101

  x = -11

The sets of numbers that satisfy the theorem are:

d. 5, 7, 11

e. 3, 5, 11

Find three distinct prime numbers less than 12 that has sum is also prime. We can check each set of numbers given in the options to see if they satisfy the theorem.

a. 3, 9, 11

Sum = 23 (not prime)

Does not satisfy the theorem.

b. 3, 7, 13

Sum = 23 (not prime)

Does not satisfy the theorem.

c. 2, 3, 11

Sum = 16 (not prime)

Does not satisfy the theorem.

d. 5, 7, 11

Sum = 23 (prime)

Satisfies the theorem.

e. 3, 5, 11

Sum = 19 (prime)

Satisfies the theorem.

Therefore, the sets of numbers that satisfy the theorem are d and e.

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Answer:

y-6=-3(x+1)

Step-by-step explanation:

y-y1=m(x-x1)

y-6=-3(x-(-1))

y-6=-3(x+1)

Answer:

Hence corre ctophon is (A)

The equation which John solve to find w, the greatest width in centimeters he can use for the mosaic, is w(w + 2) = 48.

Area of a rectangle is the product of the length of the rectangle and the width of the rectangle. It can be given as,

\(A=a\times b\)

Here, (a)is the length of the rectangle and (b) is the width of the rectangle

The area of the tile is 48 square cm. John wants to make the mosaic with this tile having the length 2 cm longer than the width.

Let suppose the width of the rectangle mosaic is w cm. Thus the length of it is,

\(l=w+2\)

As the area of a rectangle is the product of its length and width and Tte area of the tile is 48 square cm. Thus,

\(48=(w+2)\times w\\48=(w+2)w\\\)

The equation which John solve to find w, the greatest width in centimeters he can use for the mosaic is

\(w(w + 2) = 48\)

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Answer:

B. w(w + 2) = 48

Step-by-step explanation:

I just took the quiz.

Have the day you deserve :)

The range of children in these households is from 0 to 8, as those are the minimum and maximum values in the data set. The range indicates the spread of the data, and in this case, it shows that there is a wide range of children in Anmol's neighborhood, from households with no children to households with 8 children.

To find the range of children in Anmol's neighborhood, we need to identify the highest and lowest numbers in the data set and then subtract the lowest from the highest. Here's the step-by-step explanation:

1. Organize the data set: 0, 0, 2, 1, 2, 8, 3, 0, 0, 0, 2, 1, 2, 8, 3, 0, 0
2. Identify the highest number of children in a household: 8
3. Identify the lowest number of children in a household: 0
4. Subtract the lowest number from the highest number: 8 - 0

The range of children in the households in Anmol's neighborhood is 8.

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The correct option for the approximate value of -12 + √32  is -6.3 to the nearest tenth.

An approximation is anything that is similar, but not exactly equal, to something else.

The given expression is  −12 + √32

The value of √32 is given as 5.656

Since,after decimal 6 to the right of 5 is greater than 5

To the nearest tenth, we can write as 5.66

∴ √32 = 5.66

For the required value of the expression we can write,

−12 + √32

Put the value of √32  = 5.66

Putting values in expression we have,

-12 + √32 = -12 + 5.66

Solving them

⇒ -12 + √32 = -6.34

Hence,the approximate value of -12 + √32  is -6.3 to the nearest tenth.

So, the correct option is -6.3.

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Given:

13 is the final answer.

Answer:

The volume of a cylinder is calculated by multiplying the area of the base by the height. The area of the base of a cylinder is πr², where r is the radius of the cylinder. In this case, the radius is 8 centimeters, so the area of the base is 201.06 cm². The height of the cylinder is 17 centimeters, so the volume of the cylinder is 3417.02 cm³.

The volume of a rectangular prism is calculated by multiplying the length, width, and height. In this case, the length is 15 centimeters, the width is 12 centimeters, and the height is 9 centimeters. The volume of the rectangular prism is 1620 cm³.

Since the volume of the cylinder is less than the volume of the rectangular prism, the water will not overflow.

Here is an argument that can be used to defend this solution:

The volume of the cylinder is calculated by multiplying the area of the base by the height.

The area of the base of a cylinder is πr², where r is the radius of the cylinder.

In this case, the radius is 8 centimeters, so the area of the base is 201.06 cm².

The height of the cylinder is 17 centimeters, so the volume of the cylinder is 3417.02 cm³.

The volume of a rectangular prism is calculated by multiplying the length, width, and height.

In this case, the length is 15 centimeters, the width is 12 centimeters, and the height is 9 centimeters.

The volume of the rectangular prism is 1620 cm³.

Since the volume of the cylinder is less than the volume of the rectangular prism, the water will not overflow.

Step-by-step explanation:

Answer:

11.0905365064

11.1 (rounded)

Step-by-step explanation:

\(\sqrt{123} =11.090\)

Answer:

Step-by-step explanation:

11.0905365064