Show that BCD is a isocelies triangle
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If bc=CD.. It's isosceles.. Where's the figure by the way
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let us assume a ∆BCD
which has sides BC,CD,BD
Generally in an isosceles triangle there will be any 2 sides equal and 2 angles will be equal.
Here in ∆BCD
(¡)<c = <D [< represents angle]
(¡¡)BD=BC [angles opposite to equal sides are considered as equal angles]
"Therefore, we proved that ∆BCD is a isosceles triangle"
(¡)BC=BD=6CM
(¡¡)<BCD=<BDC=65°
HERE, 2 ANGLES AND 2 SIDES ARE EQUAL AS PER OUR RULE OF ISOSCELES TRIANGLE.
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