please help answer this.

Answer:

Hey u want to join a meet and we can help u out I swear it's going to be fun yzn-dggf-jcq

In theory, Option D. All of these stages occurs at prisoner classification.

Prisoner classification occurs during transfer, in preparation for release, and after problems occur. All of these stages are important for assessing an inmate's risk and providing appropriate security.

Prisoner classification involves assessing an inmate's risk level and providing an appropriate security level based on the results. This assessment is conducted during various stages, such as during transfer to another institution, in preparation for release, and after the inmate encounters problems. The classification process may involve evaluating an:

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Answer:

I thinks it’s a

Step-by-step explanation:

Answer:

b

Step-by-step explanation:

The value of x is 25.

Given that,

Based on the above information, the calculation is as follows:

x - y = 14

x = 14 + y

And,

x - 2y = 3

14 + y -2y = 3

14 - y = 3

y = 11

So x = 14 + 11

= 25

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Answer:

Step-by-step explanation:

Answer:

The Answer is D.

Step-by-step explanation:

It's all about pattern, you just need to conceived and organize what is the color provided.

The statement you provided mentions two separate events involving different companies lower rates

1. Hertz runs a sale: Hertz, a car rental company, is having a sale. This implies that they are offering in  discounted prices or promotional deals on their rental services.

2. Avis buys new cars and Budget lowers rates: Avis, another car rental company, is purchasing that  new cars to add to their fleet. On the other hand, Budget, yet another car rental   the company, is reducing their rental rates.

These events indicate of independent actions taken by the respective companies and are not directly connected to each other.

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Answer: B , 78(0.5) ^x

Step-by-step explanation: it’s being multiplied by 0.5, which is half.

The solution set of the inequality `y > 2x + 2` is the shaded region above the line.

To graph the solution set of the inequality `y > 2x + 2`, we need to find the boundary line and shade the region above it.

Boundary line: `y = 2x + 2`

To find the boundary line, we need to convert the inequality into an equation. We can do this by replacing the inequality symbol with an equal sign:

`y = 2x + 2`

Now, we can plot the boundary line by finding two points on the line. One way to do this is to set `x = 0` and `x = 1` and solve for `y`:

`y = 2(0) + 2 = 2`, so one point is `(0, 2)`.

`y = 2(1) + 2 = 4`, so another point is `(1, 4)`.

Plotting these points and drawing a straight line through them gives us the boundary line:

graph{y=2x+2 [-10, 10, -5, 5]}

Shaded region: `y > 2x + 2`

To shade the region above the boundary line, we need to pick a point that is not on the line and test whether it satisfies the inequality. For example, the point `(0, 3)` is not on the line and satisfies the inequality because `3 > 2(0) + 2 = 2`.

We can shade the region above the line using diagonal lines as follows:

graph{y>2x+2 [-10, 10, -5, 5]}

Hence, the solution set of the inequality `y > 2x + 2` is the shaded region above the line.

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Answer:

2sqrt3

Step-by-step explanation:

because it's a 60 30 right triangle. and you have to leave your answer in radical form.

Answer:

= 7.5 in^3, if the question is as interpreted below.

Step-by-step explanation:

Is the question to determine the volume of a container with dimensions 2 x 2.5 x 1.5 (all inches)?

If so, Volume = (2)*(2.5)*(1.5)

= 7.5 in^3

Answer:

231.84

Step-by-step explanation:

I don't know but use a calculator

Answer:

tan A = ± 1/√3 or ± 0.58

Step-by-step explanation:

2 ways to solve this question.

1. cos 2A = 1/2       2A = 60° or 300° or 420° or ....

   A = 30° or 150° or 210° ....

  tan A = tan 30° or tan 150° or ... = ± 1/√3

2. cos 2A = 2 cos²A - 1        1/2 = 2 cos²A - 1     cos²A = 3/4

   cos 2A = 1 - 2 sin²A         1/2 = 1 - 2 sin²A       sin²A = 1/4

   tan²A = sin²a/cos²A = (1/4) / (3/4) = 1/3

   tan A = ± 1/√3 or ± 0.58

Answer:

- 13

Step-by-step explanation:

Solving

\( \frac{(x - 3)}{4} = \frac{(2x + 2)}{6} \\ \\ cross \: multiplying \\ 6 \times (x - 3) = 4 \times (2x + 2) \\ 6x - 18 = 8x + 8 \\ 6x - 8x = 8 + 18 \\ - 2x = 26 \\ dividing \: bothsides \: by \: - 2 \\ \frac{ - 2x}{ - 2} = \frac{26}{ - 2} \\ x = - 13\)

\( \implies \: \sf{ \dfrac{x \: - \: 3}{4} \: = \: \dfrac{2x \: + \: 2}{6} } \\ \\ \implies \: \sf{6( x \: - \: 3) \: = \:4(2x \: + \: 2)} \: \\ \\ \implies \: \sf{6 \times ( x \: - \: 3) \: = \: (2x \: + \: 2)}\\ \\ \implies \: \sf{6x \: - \: 18 \: = \:8x \: + \: 8}\\ \\ \implies \sf{6x \: - \: 8x \: = \:18\: + \: 8}\\ \\ \implies \sf{ - 2x \: = \:18\: + \: 8}\\ \\ \implies \sf{ - 2x \: = \: 26}\\ \\ \implies \sf{ - x \: = \: \dfrac{26}{2} }\\ \\ \implies \sf{ - x \: = \: \cancel{\dfrac{26}{2} }}\\ \\ \implies \sf{ - x \: = \: 13}\\ \\ \implies \red{\bf{ x \: = \: - 13}}\)

Answer:

575

Step-by-step explanation:

add 482 and 93.... . . .

Answer:

so first add 2 plus 3. 2 plus 3 is 5. next add 8 plus 9 is 17 so carry the 1 and put the 7 and the bottom add 4 plus 1. 4 plus 1 is 5 so your answer is 575. i hope this helps.

Step-by-step explanation:

For Car A, the linear equation representing the cost of owning the car is y = 0.50x + 15,000. For Car B, the linear equation representing the cost of owning the car is y = 0.20x + 25,000.

The equations are in y = mx + b form, where m represents the cost per mile and b represents the initial cost of purchasing the car.

For Car A, the initial cost of purchasing the car is $15,000, and the cost per mile to drive is $0.50. To represent this in the y = mx + b form, we assign y as the cost of owning the car and x as the miles are driven. The equation becomes y = 0.50x + 15,000, where the slope (m) is 0.50, indicating the cost per mile, and the y-intercept (b) is 15,000, representing the initial cost.

For Car B, the initial cost of purchasing the car is $25,000, and the cost per mile to drive is $0.20. Using the same y = mx + b form, we have y = 0.20x + 25,000. The slope (m) is 0.20, indicating the cost per mile, and the y-intercept (b) is 25,000, representing the initial cost.

By using these equations, you can calculate the cost of owning each car based on the miles driven. Simply substitute the value of x (miles driven) into the equations, and the corresponding y-value will give you the cost of owning the car.

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Answer:

please give me brainlist and follow

Step-by-step explanation:

No. It is not possible to reflect a triangle in such a way that the result is quadrilateral with any consecutive sides that are congruent.

If f(x) has a constant term of -4 and h(x) has a constant term of 3, then g(0) is -3 ÷ 4.

It is an equation that is based on several input variables to determine the output based on the input variables.

The price of y apples will be $xy if the price of one apple is $x.

The result in this case is the overall cost, which is dependent on the variables x and y as previously demonstrated.

All of the equations are polynomial functions, hence linear exponents will be used to organize the variables and constants.

Then,

The constant term of f(x) is equal to -4, which is the term that is independent of all variables.

In mathematics, f(0) = 4.

The reason for this is that when x = 0, all of the variable terms disappear, leaving just the constant term.

H(x) has a constant term of 3, which is a term that is independent of all variables.

Mathematically,

h(0) = 3

h(x) = f(x) × g(x)

h(0) = f(0) × g(0)

3 = −4 × g(0)

g(0) = -3 ÷ 4

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Answer:

x = 27.1  y = 62.9  x + y = 90

Explaination:

Let's say you have 2 complimentary angles, x and y

So x + y = 90

if x is 35.8 degrees less than the measure of a complementary angle, then x = y - 35.8

Putting this into our x + y = 90 equation, we get (y - 35.8) + y = 90

2y - 35.8 = 90

2y = 90 + 35.8

2y = 125.8

y = 125.8/2 = 62.9 degrees.

so x = 62.9 - 35.8 = 27.1 degrees.

Yes, H is a subgroup. We can prove this by using the subgroup criterion, which states that a subset H of a group G is a subgroup if and only if it satisfies the following three conditions:

1. The identity element of G is in H.

2. If h1 and h2 are in H, then h1*h2 is in H.

3. If h is in H, then h^(-1) is in H.

Let's check if these conditions are satisfied for H:

1. The identity element of ???? is the zero function, f(x) = 0, which is differentiable. Therefore, the identity element is in H.

2. If h1 and h2 are in H, then they are both differentiable functions. The sum of two differentiable functions is also differentiable, so h1 + h2 is in H.

3. If h is in H, then it is a differentiable function. The inverse of a differentiable function under addition is its negative, which is also differentiable. Therefore,\(h^{-1} = -h\) is in H.Since all three conditions are satisfied, H is a subgroup.

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Answer:

Step-by-step explanation:

12x + 2y = 26x - 70

2y = 14x - 70

y = 7x - 35

the answer is A

Answer:

a

Step-by-step explanation:

Given

12x + 2y = 26x - 70 ( subtract 12x from both sides )

2y = 14x - 70 ( divide all terms on both sides by 2 )

y = 7x - 35 → a

In the given question function given is \(F(z)=1+3z^{-1} +4z^{-2}\) and by performing Z transform we get sampled time domain as f(n)=1 for all values of n          

                                                                                                                        In the given question function given is \(F(z)=1+3z^{-1} +4z^{-2}\) and by performing Z transform we get sampled time domain as f(n)=1 for all values of n            

In the given question function given is \(F(z)=1+3z^{-1} +4z^{-2}\) and by performing Z transform we get sampled time domain as f(n)=1 for all values of n                                                                                                                                                                        we need to perform the inverse Z-transform. The inverse Z-transform converts a function in the Z-domain back into the time domain.

The general form of the inverse Z-transform is given by:

f(n)= \(\frac{1}{2\pi j}\) ∮ \(_{C}\) \(F(z)z^{n-1} dz\)

​ where

F(z) is the function in the Z-domain, f(n) is the corresponding time-domain sequence, j is the imaginary unit, and ∮\(_{c}\)

​represents integration around a closed path in the Z-plane.

In this case, the function F(z) is a rational function, and we can find its inverse Z -transform using partial fraction decomposition. Let's find the inverse Z-transform step by step:

Step 1: Express F(z) in partial fraction form.

\(F(z)=\frac{1}{z^2} + \frac{3}{z} +4\)

Step 2: Find the roots of the denominator The roots of \(z^{2} =0\) and

z=0 (a double pole at the origin).

Step 3: Perform partial fraction decomposition.

We can write \(F(z)=\frac{A}{z} +\frac{B}{z^2} ​\)

​Multiplying through by \(z^{2}\) to clear the fractions we get,\(1+3z^{-1} +4z^{-2} = A+Bz^{-1}\)                                                                                                        Comparing coefficients, we get:

A=1

B=4

Step4: Apply the inverse Z transform for each term

Inverse Z transform for A/z is \(a^{n}\), where a is the root of corresponding term in the denominator. In this case a=0, so the inverse Z transform of A/z=1

The inverse Z transform of \(\frac{B}{z^2}\) is n.\(a^{n}\), where a is the root of the corresponding term in denominator. In this case a=0. So the inverse Z transform of \(\frac{B}{z^2}\) is n.\(a^{n}\)=0

therefore the time domain of function f(z) is

f(n)=1+0=1

So the sampled time domain representation of the function F(z)=\(1+3z^{-1} +4z^{-2}\) is f(n)=1 for all the values of n

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Answer: the second one

Step-by-step explanation:

Answer:

the first one

Step-by-step explanation:

bc you divided the pizza into 2 pieces and the divided it among 4 people so each person would get 1/4th of the 1/2 pizza

Brainlest plzzzz

Answer:

the number of dreams that include people you know out of 28 is 21

Step-by-step explanation:

Here is the complete question:

It is believed that about \(\frac{3}{4}\) of our dreams  involve people that we know.

So the expression to describe the number of  dreams that feature people you know if you have "d" dreams is:

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

Now using the above expression we can predict number of dreams that include people you know out of 28. Here 28 represents number of dreams i.e. "d". So expression becomes:

\(\frac{3}{4} (28)\)

Now simplify the above expression:

\(\frac{3}{4} (28)\) = \(\frac{3*28}{4}\) = \(\frac{84}{4}\) = \(21\)

Hence the number of dreams that include people you know out of 28 is 21

Answer:

The Area of the regular polygon=65.35 inches²

Step-by-step explanation:

We are given:

Length of side of polygon = 10 inches

Apothem = 13.07

We need to find area of the regular polygon.

The formula used is: \(Area \of \ the \ regular \ polygon=\frac{1}{2}\times (apothem) \times(Perimeter) \\\)

\(Perimeter = Sum \ of \ length \ of \ all \ sides\)

The polygon has 8 sides. so,

\(Perimeter = 10+10+10+10+10+10+10+10\\Perimeter = 80\)

Now, finding area of Polygon

\(Area \of \ the \ regular \ polygon=\frac{1}{2}\times (apothem) \times(Perimeter) \\\\Area \of \ the \ regular \ polygon=\frac{1}{2}\times (13.07) \times(10)\\Area \of \ the \ regular \ polygon=\frac{1}{2}\times (130.7)\\Area \of \ the \ regular \ polygon=65.35 \ inches^2\)

So, the Area of the regular polygon=65.35 inches²

The expanded form of the given expression is (7/3)log(x) + (1/3)log(z) - 2log(y).

By using the properties of logarithms, the expression log[(3√(x⁷z)/y²] can be expanded. This expansion will involve separating the variables and eliminating radicals and exponents.

To expand the given expression, we can use the properties of logarithms. Let's break it down step by step.

First, we can rewrite the expression using the properties of radicals and exponents:

log[(3√(x⁷z)/y²] = log[(x^(7/3) * z^(1/3)) / y²]

Next, we can separate the variables using the properties of logarithms:

log[(x^(7/3) * z^(1/3)) / y²] = log(x^(7/3) * z^(1/3)) - log(y²)

Now, we can eliminate the radicals and exponents using the properties of logarithms:

log(x^(7/3) * z^(1/3)) - log(y²) = (7/3)log(x) + (1/3)log(z) - 2log(y)

Therefore, the expanded form of the given expression is (7/3)log(x) + (1/3)log(z) - 2log(y).

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Answer: y can be equal to the gym membership fee you pay for 4 months If $24 is the month 1 deposit and × is the fixed charges for subsequent months.

Step-by-step explanation: Month 1: y=24

month 2:y=24+×

Month Month3: y= 24+2×

Month 4:y=24+3×

To determine which points represent an approximate solution to the system of equations, we need to substitute the x and y values of each point into the equations and check if they satisfy both equations.

Let's evaluate each option:

1) (1.5, 1):

  Substituting x = 1.5 and y = 1 into the equations:

  For the first equation: y = 1/(1.5) - 3 = -1.33, which is not equal to 1.

  For the second equation: y = 3 - (1.5)^3 = -0.125, which is not equal to 1.

  Therefore, (1.5, 1) is not an approximate solution to the system of equations.

2) (1.5, -0.7):

  Substituting x = 1.5 and y = -0.7 into the equations:

  For the first equation: y = 1/(1.5) - 3 = -1.67, which is not equal to -0.7.

  For the second equation: y = 3 - (1.5)^3 = -0.125, which is not equal to -0.7.

  Therefore, (1.5, -0.7) is not an approximate solution to the system of equations.

3) (1.6, 1.6):

  Substituting x = 1.6 and y = 1.6 into the equations:

  For the first equation: y = 1/(1.6) - 3 = -1.35, which is not equal to 1.6.

  For the second equation: y = 3 - (1.6)^3 = -0.54, which is not equal to 1.6.

  Therefore, (1.6, 1.6) is not an approximate solution to the system of equations.

4) (2.9, -22.8):

  Substituting x = 2.9 and y = -22.8 into the equations:

  For the first equation: y = 1/(2.9) - 3 = -2.67, which is not equal to -22.8.

  For the second equation: y = 3 - (2.9)^3 = -17.929, which is not equal to -22.8.

  Therefore, (2.9, -22.8) is not an approximate solution to the system of equations.

None of the given points represent an approximate solution to the system of equations.

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