∆ABC is an isosceles triangle in which Line AB = Line AC. D is the midpoint of base Line BC. Prove that ∆ABD is congruent to ∆ACD. If measure of angle B= (3x+10)° and measure of angle C = 70°, find the value of x.
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Step-by-step explanation:
given ABC is isosceles triangle
=> /B =/C
D is midpoint of BC
=>BD = DC
3x+10 = 70
3x=70-10
x=60/3
x=20
B = 20
IN triangleABD and triangleACD
AB = AC (given)
B = C
BD = DC
by SAS congruency rule
triangle ABD congruent to triangle ACD
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