∠3, ∠ 4 are rt. ∠'s
RS = RT

Prove:
△RZS ≅ △RZT

Which of the following lines would support the conclusion based on the given information?

RZ = RZ, Symmetric Property
RZ = RZ, Reflexive Property
TZ = ST, Perpendicular Bisector

Question

∠3, ∠ 4 are rt. ∠'s
RS = RT

Prove:
△RZS ≅ △RZT

Which of the following lines would support the conclusion based on the given information?

RZ = RZ, Symmetric Property
RZ = RZ, Reflexive Property
TZ = ST, Perpendicular Bisector

jman · Answer

can anyone help me please?

dude · Answer

Yeah make sure to include all parts of it like the images
|dw:1569946687935:dw|

dude · Answer

|dw:1569946881724:dw|

dude · Answer

|dw:1569947079849:dw|

We are given that RS and RT are congruent

We know that from the HL postulate, we should have a proof of congruent hypotenuse and one leg (Assuming this is a right triangle, which we were given)

We would have to prove that SZ and TZ are congruent or that RZ is congruent