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Answered by
2
This is isoceles triangle where AB= AC . and angle ACB + 120 = 180( Straight line makes 180°)
angle ACB = 60 So, Angle ABC = 60
sum of all angle of triangle is 180°
Angle A + Angle B + Angle C = 180
Angle A + 60° + 60° = 180°
Angle A = 60°
angle ACB = 60 So, Angle ABC = 60
sum of all angle of triangle is 180°
Angle A + Angle B + Angle C = 180
Angle A + 60° + 60° = 180°
Angle A = 60°
ayushpat1999:
Hope it helps
Answered by
24
hu» Given
=> In ΔABC , AB = AC
________
Let's
=> angle(ABC) = b
=> angle(ACB) = c
________
then
=> angle(ABC) = angle(ACB)__ [ angles opp. to equal sides of a Δ are equal ]
________
» We know that :-
=> angle(ACB) + 120 = 180 [ liner pair ]
then
=> angle(ACB) = 60
thus
=> angle(ABC) = 60
______
» and we also know that.
» Sum off a triangle = 180
then
=> angle(A) + angle(B) + angle(C) = 180
=> angle(A) + 60 + 60 = 180
=> angle(A) = 180-120
=> angle(A) = 60
-_____________[ANSWER]
=================================
_-_-_-_✌☆
☆✌_-_-_-_
=> In ΔABC , AB = AC
________
Let's
=> angle(ABC) = b
=> angle(ACB) = c
________
then
=> angle(ABC) = angle(ACB)__ [ angles opp. to equal sides of a Δ are equal ]
________
» We know that :-
=> angle(ACB) + 120 = 180 [ liner pair ]
then
=> angle(ACB) = 60
thus
=> angle(ABC) = 60
______
» and we also know that.
» Sum off a triangle = 180
then
=> angle(A) + angle(B) + angle(C) = 180
=> angle(A) + 60 + 60 = 180
=> angle(A) = 180-120
=> angle(A) = 60
-_____________[ANSWER]
=================================
_-_-_-_✌☆
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