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Scorpion4ik [409]
2 years ago
11

Which statement about these rectangles is true? A rectangle pre-image has a length of 4 and width of 2. A rectangle image has a

length of 4 (1. 5) and width of 2 (1. 5). The dilation is an enlargement. The dilation is a reduction. It is not a dilation. There is not enough information.
Mathematics
2 answers:
juin [17]2 years ago
6 0

Dilation is the process of making something scaled. In the rectangle with a length of 4 and a width of 2, there is no dilation.

<h3>What is the rectangle?</h3>

A rectangle is a quadrilateral whose opposite sides are parallel and are of equal measurement.

<h3>What is dilation?</h3>

Dilation is the process of making something bigger or wider or scaled.

As we have the length of the rectangle as 4 and the width of the rectangle as 2, which is the same as before as well. therefore, there is no change in the length or the breadth of the rectangle. Thus, we can say that there is no dilation in the length and breadth of the rectangle.

Hence, In the rectangle with a length of 4 and a width of 2, there is no dilation.

Learn more about Dilation:

brainly.com/question/2856466

Nuetrik [128]2 years ago
4 0

Answer:

c

Step-by-step explanation:

i ate

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Please help me on this
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For this case we have to define root properties:

\sqrt [n] {a ^ n} = a ^ {\frac {n} {n}} = a

In addition, we know that:

a ^ {- 1} = \frac {1} {a ^ 1} = \frac {1} {a}

On the other hand:

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Thus, we can rewrite the given expression as:

\sqrt {4 ^ 2 * a ^ 8 * \frac {1} {b ^ 2}} =\\4 ^ {\frac {2} {2}} * a ^ {\frac {8} {2}} * \frac {1} {b ^ {\frac {2} {2}}} =\\4 * a ^ 4 * \frac {1} {b}

ANswer:

Option B

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3 years ago
Given ƒ(x) = 9x + 54, find x when ƒ(x) = 18. <br> A)−6 B)−4 C)3 D)8
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Answer:

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Step-by-step explanation:

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Let's check.

f(x)=9x+54

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f(-4)=18

So the answer is B.

7 0
4 years ago
Read 2 more answers
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Vc = π r² h    (2)

Now, we do have a little problem here and its the fact that the sphere do not have a height like the cylinder do. But in this case so if you want to have an idea of the fraction of the volume, we will assume that the cylinder has the same height as its radius. Assuming this we have the following:

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Hope this helps

8 0
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