Answer:
The two column proof is presented as follows;
Statement
Reason
1. Parallelogram SUPN
⊥
1. Given
and
⊥ 
2. ∠SRU = ∠PMN = 90°
2. Definition of perpendicular lines
3. ∠SRU ≅ ∠PMN
2. Definition of congruency
4.
║
4. Opposite sides of a parallelogram are
congruent
5. ∠SNR ≅ ∠PUM
5. Alternate interior angles are congruent
6.
≅
6. Opposite sides of a parallelogram are
congruent
7. ΔPMU ≅ ΔSRN
7. By AAS rule of congruency
By the Angle-Angle-Side (AAS) rule of congruency, we have that, if two angles and a corresponding adjacent side (∠SRU ≅ ∠PMN, ∠SNR ≅ ∠PUM,
≅
) of two triangles (ΔPMU and ΔSRN) are congruent, then the the two triangles are also congruent (ΔPMU ≅ ΔSRN)
Step-by-step explanation:
The last one is correct
A translation of 6 units down a rotation and then a reflection
good luck
Answer:
31st December 2001 is Monday
Step-by-step explanation:
Complimentary angles add up to 90 degrees
x + y = 90
x = y + 8
y + 8 + y = 90
2y + 8 = 90
2y = 90 - 8
2y = 82
y = 82/2
y = 41
x = y + 8
x = 41 + 8
x = 49
so ur angles are : 41 and 49