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WILL MARK THE BRAINLEST!

KLM has vertices K(1, —4), L (—3, 3), and M(—5, —1). KLM is translated so that K’ is located at point (—3,2) stated the coordinates of L’ and M’, where K’L’M is the translation of KLM

A. L’(—8, 6), M’(—8, 2)

B. L’(—7, 9), M’( —9, 5)

C. L’ ( 1, 9), M’(—1, 7)

D. L’( 2, 6), M’( 0, 2)

WILL MARK THE BRAINLEST KLM has vertices K 1 4 L 3 3 and M 5 1 KLM is translated so that K is located

Answer :

Okay so the relationship between points K and K' is that you subtract 4 from the x values and you add 6 to the y values.

1 - 4 = - 3

L ( - 3 , 3 ) ==> L' ( - 3 - 4 , 3 + 6 ) ==> L' ( - 7 , 9 )

The only answer option with L' as such is answer choice B.

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Rewritten by : Barada

Answer:

B. L ( -7,9), M ( -9, 5).

Step-by-step explanation:

We are given that a triangle KLM with vertices K(1,-4),L(-3,3) and M(-5,-1).

KLM is translated into new triangle K'L'M'.

The vertices of K' (-3,2)

The vertices K(1,-4) change into K' (-3,2).

It means the translation is (x,y) into (x-4,y+6)

By using this translation we get vertices of L and M.

The vertices of L (-3,3)

Vertices of L'

Value of x

x-4=-3-4=-7

Value of y

y+6=3+6=9

Hence, the vertices of L' (-7,9).

The vertices of M(-5,-1) change into M'

Now , we find the vertices of M'

Value of x

x-4=-5-4=-9

Value of y

y+6=-1+6=5

Hence, the vertices of M' (-9,5).

Therefore, coordinate of L'(-7,9) and coordinate of M'(-9,5).