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elixir [45]
3 years ago
12

The rectangle shown below will undergo a single reflection through a line L. If the result of the reflection is a rectangle in t

he same position, which of the following could be a description of line L? Choose all that apply.
the y-axis

y = 4

the line through A and C

the line through B and D

Mathematics
2 answers:
labwork [276]3 years ago
4 0

Answer with explanation:

When the rectangle ABCD, is reflected through a single line, we get the Image of rectangle in same Position, having location of vertices interchanged.

The Word Reflection is mostly used in Physics, which means, that if you look something ,in a transparent objects,like water ,Mirror,the Preimage and Image are at same Distance,from the object through which you are Reflecting Something.

Rectangle, ABCD, is Symmetrical, when you draw four lines through it,that is through two diagonals, and two other from , middle of Rectangle that is one across middle of Length ,and other across the Middle of Breadth.

Out of four option ,given rectangle ABCD is , symmetrical that is preimage and Image appears same is:

Option A:→ the Y axis.  

B: Line, y=4.

C: The Line through A and C

D: The Line through ,B and D.

Xelga [282]3 years ago
3 0
I agree that it is the first two
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Inessa [10]

Given:

PQRS\sim TUVW

In the given figure, PS=x, RS=35, UV=20, VW=25 and TW=15

To find:

The scale factor from PQRS to TUVW.

Solution:

We have,

PQRS\sim TUVW

We know that the corresponding sides of similar figures are proportional. The scale factor is the ratio of one side of image and corresponding side of preimage.

The scale factor is:

k=\dfrac{VW}{RS}

k=\dfrac{25}{35}

k=\dfrac{5}{7}

Therefore, the scale factor from PQRS to TUVW is k=\dfrac{5}{7}.

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3 years ago
Identify the hypothesis in the statement If it is monday, then the basketball team is playing
dangina [55]
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3 years ago
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guapka [62]
Answer: (12,0)


Steps:

First, put the equation in slope-intercept form.

y=mx+b

1.5x + 4.5y =18

Subtract 1.5x from both sides.

4.5y =-1.5x +18

Divide both sides by 4.5 to isolate y.

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