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Byju's Answer
Standard VI
Mathematics
Angle Sum Property
In A B C, A B...
Question
In
∆ABC, AB = AC and ∠B = 50°. Then, ∠A = ?
(a) 40°
(b) 50°
(c) 80°
(d) 130°
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Solution
In
△
A
B
C
, we have:
AB = AC
∠B = 50°
Since ABC is an isosceles triangle, we have:
∠
C
=
∠
B
∠
C
=
50
°
In triangle ABC, we have:
∠
A
+
∠
B
+
∠
C
=
180
°
⇒
∠
A
+
50
+
50
=
180
°
⇒
∠
A
=
180
°
-
100
°
∴
∠
A
=
80
°
Hence, the correct answer is option (c).
Suggest Corrections
3
Similar questions
Q.
In
△
A
B
C
, if AB =AC and
∠
B
=
50
∘
, then
∠
C
is equal to
Q.
I
n
Δ
A
B
C
,
AB = AC and
∠
B
=
50
∘
.
T
h
e
n
∠
A
=
?
(
a
)
40
∘
(
b
)
50
∘
(
c
)
80
∘
(
d
)
130
∘
Q.
In
∆ABC, BC = AB and ∠B = 80°. Then, ∠A = ?
(a) 50°
(b) 40°
(c) 100°
(d) 80°
Q.
Question 3
Δ
A
B
C
, if AB =AC and
∠
B
=
50
∘
then
∠
C
is equal to
(A)
40
∘
(B)
50
∘
(C)
80
∘
(D)
130
∘
Q.
Question 3
Δ
A
B
C
, if AB =AC and
∠
B
=
50
∘
then
∠
C
is equal to
(A)
40
∘
(B)
50
∘
(C)
80
∘
(D)
130
∘
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