Math, asked by anshikasharma42, 11 months ago

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Answered by Anonymous
10

AE is the bisector of the exterior angle ∠DAC of the Δ ABC and AE || BC

Now,

AB || BC {given}

∠1 = ∠2 {given}

So, ∠B = ∠1 {Corresponding angle}

and ∠C = ∠2 {Alternate angle}

=> ∠B = ∠C

=> AB = AC

So, Δ ABC is an isosceles triangle.

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Answered by Anonymous
7

 \large \boxed {\fcolorbox {red} {pink} {HELLO.....!!}}

 \huge {\bold {\pink {S0lUtion}}}

 <b ><font color ="pink" >

From the figure,

AE is the bisector of the exterior angle ∠DAC of the Δ ABC and AE || BC

Now,

AB || BC {given}

∠1 = ∠2 {given}

So, ∠B = ∠1 {Corresponding angle}

and ∠C = ∠2 {Alternate angle}

=> ∠B = ∠C

=> AB = AC

So, Δ ABC is an isosceles triangle.

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 \huge {\bold {\pink {hope \:it \:helps}}}

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