Given that qp congruent to sr and qr congruent to st, which theorem or postulate proves δpqr congruent to δrst?

a) asa congruence postulate
b) sas congruence postulate
c) hl congruence theorem
d) sss congruence postulate

Hey there!

The answer is B) SAS Congruence Postulate.

SAS Congruence Postulate: If two sides and their inclusive angle is congruent to the corresponding two sides and inclusive angle of another triangle, then they are congruent.

Segment QP is congruent and corresponding to segment SR, while segment QR is congruent and corresponding to ST.

The inclusive angles are the angles marked to be right angles. They are inclusive because the angle is formed by those two sides that are being referred to.

The angles are congruent because they are both right angles. We can see that by looking at the little square-ish markings in the angle.

This means that ΔPQR can be proved congruent to ΔRST through SAS congruence postulate.

Hope this helps!

the data of the detroit pistons in numerical order from least to greatest is 0.30, 0.37, 0.55, 0.62, 0.69, 0.72, 0.73, 0.75, 0.77, 0.78, 0.80, 0.81, 0.81, 0.83, 0.84, 0.89

the data of the miami heat in numerical order from least to greatest is 0.50, 0.50, 0.56, 0.57, 0.67, 0.72, 0.72, 0.72, 0.75, 0.75, 0.76, 0.81, 0.82, 0.90, 1.00, 1.00

the detroit pistons median : 1.52

the miami heat median: 1.47

the iqr of this data is 0.05

57.09 minus 7.0435 equals

step-by-step explanation:

just subtrach them both and u get the answer of 50.0465