Question

Given: OR and PM bisect each other at P.
Prove:∆OPM = ∆RPT


Statements Reasons
1.OR and PM bisect 1. Given
each other at P 8.
2. OP = RP and 3. interse
MP = TP cting
3. <MPO and <TPR segment
are vertical angles form ver
9. tical
5. ∆OPM = ∆RPT angles
4.Vertical
angles
are
congruent
10.


Need answer please​

Answer 1

Answer:

Given: OR and PM bisect each other at P.

Prove:∆OPM = ∆RPT

Statements Reasons

1.OR and PM bisect 1. Given

each other at P 8.

2. OP = RP and 3. interse

MP = TP cting

3. <MPO and <TPR segment

are vertical angles form ver

9. tical

5. ∆OPM = ∆RPT angles

4.Vertical

angles

are

congruent

10

Answer 2

Answer:

SAS RULE

Step-by-step explanation:

OR and PM bisect each other at p

OR=RP and MP=TP

∠MPO=∠TPR

ΔOPM~=ΔRPT(by SAS)

If any two sides and angle included between the sides of one triangle are equivalent to the corresponding two sides and the angle between the sides of the second triangle, then the two triangles are said to be congruent by SAS rule.