Given: ∠tuw ≅ ∠srw; rs ≅ tu prove: ∠rst ≅ ∠uts complete the paragraph proof: it is given that ∠tuw ≅ ∠srw and rs ≅ tu. because ∠rws and ∠uwt are vertical angles and vertical angles are congruent, ∠rws ≅ ∠uwt. then, by aas, △tuw ≅ △srw. because cpctc, sw ≅ tw and wu ≅ rw. because of the definition of congruence, sw = tw and wu = rw. if we add those equations together, sw + wu = tw + rw. because of segment addition, sw + wu = su and tw + rw = tr. then by substitution, su = tr. if segments are equal, then they are congruent, so su ≅ tr. because of , △trs ≅ △sut, and because of , ∠rst ≅ ∠uts.

The paragraph proof is mentioned below.

Step-by-step explanation:

Here, Given: ∠TUW ≅ ∠SRW

And, RS ≅ TU

Where W is the intersection point of line segments TS and RU.

We have to prove that: ∠RST ≅ ∠UTS

Since, In triangles TUW and SRW

∠RWS ≅ ∠UWT ( Because they are vertical angles)

RS ≅ TU ( given)

∠TUW ≅ ∠SRW ( given)      

Then, by AAS, △TUW ≅ △SRW.

Because of CPCTC, ∠RST ≅ ∠UTS

SAS, CPCTC

Step-by-step explanation:

EDGE 2021

the median here is 25. your lowest value is 14 and highest value is 48. to find the third quartile, find the medium number in between 25 and 48 which would be 42 i believe.

0.32

step-by-step explanation:

2.24/7