in the given figure find the measur of angle B' A' C'
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Answer:
B',A',C' angles respectively are
Step-by-step explanation:
by SAS property triangle ABC congruent to A'B'C'
By CPCT angle BAC=B'A'C'
3x=2x+28
3x-2x=28
x=28
B'=60⁰
A'=2x+28
(2×28)+28
56+28
84 =B'
C'=180⁰-(84⁰+60⁰)=36⁰
Answered by
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Answer:
Thus ∠B¹A¹C¹=60°
Step-by-step explanation:
In the ΔABC and ΔA¹B¹C¹
AB= A¹B¹
∠B=∠B¹=60°
BC=B¹C¹=5 cm
So ΔABC≅ ΔA¹B¹C¹
SO ∠A=∠A¹
3x=2x+20°
x=20°
Thus ∠B¹A¹C¹=2x+20
=2*20+20
=60°
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