if two isosceles triangle have a common base.prove that the line joining that vertices bisects the base at right angle
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.Too prove=AD bisects BBC at right angles
Proof=2N ∠ A B C a n s ∠ A D C ∠ABCans∠ADC AB
=AC(given) BD
=CD(given) BC=BC(common)
∠ A B C ≅ ∠ A D C ( S S S )
∠ABC≅∠ADC(SSS) ∠ 1 = ∠ 2 ∠1
=∠2 I n ∠ A B E and ∠ A C E In∠ABEand∠ACE AB
=AC ∠ a = ∠ 2 ∠a=∠2 AE=AE(common) ∠ A B E ≅ ∠ A C E ( S A S )
∠ABE≅∠ACE(SAS) BE=CE ∠ 3
= ∠ 4 ∠3=∠4 ∠ 3 + ∠ 4 = 180 ∘ ∠3+∠4=180∘ 2 ∠ 3
= 180 ∘ 2∠3=180∘ ∠ 3 = 90 ∘ ∠3=90∘.
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