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3 votes
Help asap times fast

Help asap times fast-example-1
asked
User Uxp
by
9.2k points

1 Answer

6 votes

Answer:

SQ = 4

Explanation:

We can solve for the constant of proportionality (
k) between triangle QRS and XYZ by comparing corresponding side lengths.

With the given information, we can compare the right side of each triangle:


k= (YZ)/(RS)

↓ plugging in given values


= (9)/(3)

↓ simplifying


= 3

So, the constant of proportionality (
k) between
\triangleQRS and
\triangleXYZ is 3.

We can use this constant to solve for the length of SQ, since we can see that it corresponds to ZX on the other triangle.


ZX = k \cdot SQ

↓ plugging in given values


12 = 3 \cdot SQ

↓ dividing both sides by 3


\boxed{SQ = 4}

answered
User Yurislav
by
8.2k points

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