Answer: Let ABCD be a parallelogram in which ∠A=65 ∘ . Since AD∥BC we can treat AB as a transversal. So, ∠A+∠B=180 ∘ 65 +∠B=180 ∘ ∠B=180 ∘ −65 ∘ ∠B=115 ∘ Since the opposite angles of a parallelogram are equal, we have ∠C=∠A=65 ∘ and ∠D=∠B=115 ∘ Hence, ∠B=115 ∘ ,∠C=65 ∘ and ∠D=115 ∘Please mark me brainlist Reply
Answer:
Let ABCD be a parallelogram in which ∠A=65
∘
.
Since AD∥BC we can treat AB as a transversal. So,
∠A+∠B=180
∘
65
+∠B=180
∘
∠B=180
∘
−65
∘
∠B=115
∘
Since the opposite angles of a parallelogram are equal, we have
∠C=∠A=65
∘
and ∠D=∠B=115
∘
Hence, ∠B=115
∘
,∠C=65
∘
and ∠D=115
∘Please mark me brainlist
Answer:
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