8. Given: ZP 2Q and RS bisects PQR.
Prove: PROR
Supply the missing reason in Statement 1 of the proof of the the Converse of the Isosceles Triangle Theorem.
Begin with isosceles APRQ with ZP 20. Construct RS, a bisector of ZPRO.
R
Р
S
Q
Statements
Reasons
1. RS bisects PRO 1

Look at this pattern ; 1,4,9, number 10000 belongs in this pattern . what’s the place of this number?

Asap (i need to finish this quick) graph complete the sequence of transformations that produces △x'y'z' from △xyz. a clockwise rotation ° about the origin followed by a translation units to the right and 6 units down produces δx'y'z' from δxyz.

Fill in the blank 1. a rhombus is a rectangle a) always b) sometimes c) never 2. a square is a quadrilateral a) always b) sometimes c) never 3. a trapezoid is a kite a) always b) sometimes c) never 4. a quadrilateral is a kite a) always b) sometimes c) never 5. a square is a rhombus a) always b) sometimes c) never 6. a parallelogram is a rectangle a) always b) sometimes c) never