Asked by yo mama

Right triangle ABC
š“
šµ
š¶
has side lengths AB=9
š“
šµ
=
9
, BC=12
šµ
š¶
=
12
, and AC=15
š“
š¶
=
15
. A second right triangle, Aā€²Bā€²Cā€²
š“
ā€²
šµ
ā€²
š¶
ā€²
, has side lengths of 30, 24, and 18. Find the ratio of the side opposite āˆ A
āˆ 
š“
to the hypotenuse of triangle ABC
š“
šµ
š¶
. Then use this ratio to identify the location of point Aā€²
š“
ā€²
in the second right triangle.(1 point)
Responses

The ratio of the opposite side to the hypotenuse is 0.8, and point Aā€²
š“
ā€²
is opposite the side that has length 18.
The ratio of the opposite side to the hypotenuse is 0.8, and point upper A prime is opposite the side that has length 18.

The ratio of the opposite side to the hypotenuse is 1.25, and point Aā€²
š“
ā€²
is opposite the side that has length 24.he ratio of the opposite side to the hypotenuse is 0.6, and point Aā€²
š“
ā€²
is opposite the side that has length 18.
The ratio of the opposite side to the hypotenuse is 0.6, and point upper A prime is opposite the side that has length 18.

The ratio of the opposite side to the hypotenuse is 0.8, and point Aā€²
š“
ā€²
is opposite the side that has length 24.

All Answers 1

Answered by GPT-5 mini AI
Opposite side to āˆ A is BC = 12 and hypotenuse AC = 15, so the ratio = 12/15 = 0.8. In the second triangle the hypotenuse is 30, so the side opposite Aā€² = 0.8Ā·30 = 24. Thus Aā€² is opposite the side of length 24.