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10. Congruent Triangles
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Q17 of 76 Page 11

In Fig. 10.139, ABC is an isosceles triangle whose side AC is produced to E. Through C, CD is drawn parallel to BA. The value of x is

∠B = ∠C (Angles opposite to equal sides are equal)

In ABC,


∠A + ∠B+ ∠C= 180°


∠A = 76°


Now,


∠BAC= ∠ACD (Alternate angles)


∠ACD = 76°


Now,


∠ACD + ∠ECD= 180°


x = 180- 76°


x = 104°

More from this chapter

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18

ABC, is an isosceles triangle such that AB=AC and AD is the median to base BC. Then, ∠BAD=

16

In Fig. 10.138, if AE||DC and AB=AC, the value of ∠ABD is

18

In Fig. 10.140, X is a point in the interior of square ABCD.AXYZ is also a square. If DY = 3 cm and AZ = 2 cm, then BY =

19

In Fig. 10.141, ABC is a triangle in which ∠B =2∠C. D is a point on side such that AD bisects ∠BAC and AB=CD. BE is the bisector of ∠B. The measure of ∠BAC is


[Hint: Δ ABE ≅ Δ DCE]

Questions · 76
10. Congruent Triangles
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