Which transformations will preserve the parallel and perpendicular lines in the rectangle?

Answer:

5

Step-by-step explanation:

Work Shown:

3/4 - 9/4 = (3-9)/4 = -6/4 = -3/2

Answer:

The interquartile range for City B is greater

Explanation:

The interquartile range is the width of the box in the graph. For City A the box is narrower than the box of City B. It means that the interquartile range for City B is greater. So, the answer is

the interquartile range for City B is greater

A conditional statement is one that has the syntax "If P then Q," with P and Q denoting sentences. P is referred to as the hypothesis and Q is referred to as the conclusion for this conditional statement. The implication of "If P then Q" is that whenever P is true, Q must also be true.

An illustration of a conditional statement?

Example: A conditional statement is present. In the event of rain, we will not play. Let's say A: It's raining and B: We're not going to play. If A is true—that is, if it is raining—and B is false—that is, if we played—then A implies that B is untrue.

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the initial speed of the ball is u = 24 m/s

the acceleration is a = 9.8 m/s^2

also the ball will have zero velocity at the top,

so final velocity is v = 0

so the distance(s) covered by the ball is ,

so the ball was 29.4 m high.

Answer: B

Step-by-step explanation:

This is a transversal.

Thus 2x-4 = 3y+6 because they are alternative interior angles

2x-4 and 10z + 100 are supplementary, and thus add to be 180 degrees. Because both do not equal 90 degrees, then they cannot be equal.

Thus the answer is B

PLUG IN

[tex] \frac{2}{3} [/tex]

IN THE PLACE OF x IN THE EQUATION

[tex] {x}^{2} + 3x - 2[/tex]

[tex]( \frac{2}{3} )^{2} + 3( \frac{2}{3} ) - 2 \\ = \frac{4}{9} + 2 - 2 \\ = \frac{4}{9} [/tex]

H is the solution.

Partial quotients can be used to find 832 ÷ 26 by the explanation that follows. C. Subtract 30 × 26 from 832 to get 52. Then subtract 2 × 26 from 52 to get 0. Then add the partial quotients 30 + 2 to get 32. The quotient is 32

Partial quotient is the method that is sued to solve the big division problems in mathematics. It is one that is done through the use of logic in order to get the solution

For instance

832 ÷ 26 ⇒ 30

30 * 26 = 780

832 - 780 = 52

52 ÷ 26 ⇒ 2

2 * 25 = 52

52 - 52 = 0

The quotient is gotten by adding up the values gotten during the division

= 30 + 2

= 32

32 is the quotient and option C is the correct option

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Given that Eleanor can run 300 meters in 85 seconds;

We want to calculate how many meters it can run in 395 seconds;

substituting;

Therefore, the distance they can run in 395 seconds is;

First, we find the inverse

Then, we solve for x = 1, 2, 3, 4.

Since these triangles are similar, we can express the ratios of their sides like this:

By taking the first two ratios replacing the known values and then solving for YZ, we get:

The length of NZ is the length of YZ minus the length of YN:

NZ=YZ-YN=6-3=3

Then, NZ equals 3

By taking the last two ratios we can calculate XZ, like this:

Then, XZ equals 12

Yes, the ordered pair (4, 7) is a solution of the equation y = 5x - 13.

A linear equation is an algebraic equation of degree one. In general, the variable or the variables(in the case of a linear equation in two variables) the variables are x and y.

To conclude if the ordered pair (4, 7) is a solution of the equation

y = 5x - 13  or not we have to substitute the value of x and check what is the corresponding y value.

So, y = 5x - 13.

At x = 5,

y = 5(4) - 13.

y = 20 - 13.

y = 7.

∴ When x = 4 the corresponding y value is 7 so the given ordered pair

(4, 7) satisfies this condition.

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the given expression is,

y = -2/5 - 4

the y-intercept of this equation is -4

Answer:

Domain: A, [tex](-\infty, \infty)[/tex]

Range: A, [tex][4, \infty)[/tex)

Step-by-step explanation:

The domain is the set of x-values and the range is the set of y-values.

We know that 1 ton is the same as 2000 pounds. Then we have:

Hence the car weighs 10 ton and therefore you would make $500

Given:

find: the value of x

Explanation:

Final answer: the required value of x is 6.

SOLUTION:

Step 1:

In this question, we are given the following:

Step 2:

The details of the solution are as follows:

This question is an application of Geometric Progression, where we have the following:

CONCLUSION:

The total vertical distance the ball travels before coming to a rest = 9m

( OPTION C)

Answer:

Whole numbers

Explanation:

The domain of a function is the set of all the possible values that the variable x can take. In this case, x represents the number of Chromebooks, so x can take values like 0, 1, 2, 3, ...

Therefore, the c(x) domain is the set of whole numbers because these are the numbers that we use to count.

Answer:

[tex]\frac{2}{sizes}[/tex] * [tex]\frac{18}{flavors}[/tex] *[tex]\frac{12}{toppings}[/tex] = 432 possible sundaes

Step-by-step explanation:

The required number of combinations Dontrelle can order is 504.

As mentioned in the question that 21 choices basic sundae comes in three sizes small medium or large and includes one flavor of ice cream and one of 12 toppings Dontrelle has enough money for a small or medium basic sundae.

In arithmetic, combination and permutation are two different ways of grouping elements of a set into subsets. In combination, the components of the subset can be recorded in any order. In a permutation, the components of the subset are listed in a distinctive order.

Here,
Total number of choices of sundaes = 21 small + 21 medium = 42
Total number of toppings = 12
Total ice cream = 1
Total number of combinations = 42 × 12 × 1 = 504

Thus, the required number of combinations Dontrelle can order is 504.

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She read 2160 pages in 3 weekend

Given,

Melissa finished 6 books this weekend, 5 books last weekend, and 7 books the weekend before that.

Average of books pages is 120 each.

To find the how many pages she read in 3 weekend?

Now, According to the question:

Based on the given condition,

120 x (7 + 6 + 5)

= 120 x 18

= 2160

Hence, She read 2160 pages in 3 weekend

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Ratio: 2 tourist: 5 locals

To find the number of locals you multiply the given number of tourits by 5/2:

Answer:

The two points: (6, 0) and ( 0, -3).

Explanation:

To plot the line of the equation, we first find two points t

Take into account that in a general way, a parabola can be written as follow:

y = a(x - h)^2 + k

where,

a: is the leadding coefficient

(h,k): vertex of the parabola

In order to graph the parabola, first calculate the value of a, by using the following information:

(h,k) = (0,-2)

(x,y) = (5,8)

Replace the previous values into the equation of the parabola and solve for a:

Then, the equation of the given parabola is:

Another point could be:

x = -2

the point is (-2,-2/5).

Then, the graph is:

Answer:

start at (0,2) and go down 3 and right 2 and keep doing that.

(-2, 5)

(0,2)

(2, -1)

(4, -4)

Answer:

15, -9

Step-by-step explanation:

9.The area of a trapezoid is given as;

A={1/2h{b2 +b2}} where b2 and b2 are the lengths of the sides and h is the height

To express b2 in terms of A ,h, and b2 will be to make b2 the subject of the formular of trapezoid area.This will be

A={1/2h{b2 +b2}} ------ collect like terms and add

A={1/2h{2b2}} --------cancel the 2 in the 1/2 and that in brackets to get

A={h{b2}}

Divide both sides by h to remain with b2 on the right-hand side as

A/h = b2

So the expression will be :

b2 = A/h ---------answer

2x + 3y = -5

5x - y = -12

add result is

(2x + 5x) + (3y - y) = -5 -12

7x + 2y = -17

Answer is

7x + 2y = -17

The option that is true after the transformation is that; D) The segments share an endpoint.

Usually when we rotate a line segment about the origin in a clockwise manner, we will discover that the transformation rule is;

(x, y) = (y, -x)

Now, in this case it is not about the origin but about the point C and as such the coordinate C will not change after rotation as only the coordinate D will have a change in coordinate.

The coordinates of C and D originally are C(3,1) and D(7,4) .

Thus, the new coordinate of D will be;

D' (−(y − b) + a, (x − a) + b)

D'( (−(4 − 1) + 3, (7 − 3) + 1)

= D'(0, 5)

Using distance coordinate formula which is;

d = √((y₂ - y₁)²+ (x₂ - x₁)²)

where;

(x₁, y₁) is the coordinate of the first point on the line

(x₂, y₂)

CD = √((7 - 3)²+ (4 - 1)²)

CD = 5

Likewise;

CD' = 5

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Complete Question is;

Rey's teacher gave him the segment CD with end points C(3,1) and D(7,4) and asked him to rotate the segment 90 degrees clockwise about point C. Which of the following is true about the original segment and the result of the rotation? Group of answer choices

A) The segments have lengths with a ratio of 2:1.

B) The segments have lengths with a ratio of 1:2

C) The segments share both endpoints.

D) The segments share an endpoint.

    One thing to take into consideration is the unit names' digit names.

Under the specified conditions, the power of 5 corresponds to the numbers 5, 25, 125.

    If a number A is completely contained within a number B, then it is possible to say that the two numbers are identical. It is said:

B = n.A

B = number multiplier

n = natural number

A = base number, interest number

In our case, the following procedure is followed:

Base number = Multiples between 1 and 200.

Para n = 1:5(1)=5

Para n = 2:5(2)=25

Paragraph  = 3:5(3)=125

Paragraph  =4: 5(4)=625

Does not satisfy the condition

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