Question

What else would need to be congruent to show that STU is congruent to JKL by SAS? tysm! :)

Answer 1

Choice C.

Explanation:

You already have two sides and two angles. Now you need the other two sides that include the angle. Choice C is correct.

Answer 2

Answer: C.
`\overline{SU}\cong\overline{JL}`

Explanation:

• SAS congruence postulate tells that if two sides and the included angle of a triangle are congruent to corresponding two sides and the included angle of other triangle, then the triangles are congruent.

In the given picture , we have two triangles ΔSTU and Δ JKL , in which we have

`\overline{ST}\cong\overline{JK}`

`\angle{S}\cong\angle{J}`

To prove ΔSTU is congruent to Δ JKL, we need
`\overline{SU}\cong\overline{JL}` such that
`\angle{S}\text{ and }\angle{J}` becomes congruent the included angles between pair of congruent sides.

Hence, C is the right option.