find the value of x
Answers
Step-by-step explanation:
i. angle eba=120
angle ABC=180-120(Lp)
ABC=60
angle acd=110
angle acb=180-110(LP)
=70
60+70+x=180 (angle sum)
130+×=180
x=50
ii. angle eab=120
angle bac=180-120
=60
angle acd=112
angle acb =180-112=68
180=68+60+x
x=180-128
x=52
Hope it helps you
Answer:
In fig 1,
In triangle ABC,
ABE+ABC=180° {linear pair}
120°+ABC=180°
ABC=60°
Similarly,
ACB=70° {linear pair}
In triangle ABC,
ABC+ACB+x=180° {angle sum prop. of a ∆}
70°+60°+x=180°
x=180°-130°
x=50°
In fig 2,
In triangle ABC,
BAC=180°-BAE=180°-120°=60° {linear pair}
Similarly,
ACB=68° {linear pair}
In triangle ABC,
x+BAC+ACB=180° {angle sum prop. of a ∆}
x=180°-60°-68°
x=52°
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