prove that a triangle other than equilateral triangle, angle opposite the longest side is greater than 2/3 of a right angle.
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The Answer Is ==> LET AB = AD = DB○ABD is a equilateral triangle. ... traingle, angle opposite to longest side is greater than 2/3 the third side ... SO, ○angle(BAC) > 2/3 of right .
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The Answer Is ==> LET AB = AD = DB○ABD is a equilateral triangle. ... traingle, angle opposite to longest side is greater than 2/3 the third side ... SO, ○angle(BAC) > 2/3 of right .
#ThankYouh❤
#i hope It's Help!✔
Answered by
1
Answer:
let AB be the longest side then,
= AB > BC andAB > CA
=∠C >∠A and ∠C > ∠B
{therefor angle opposite to longer side is large}
= 2∠C >(∠A+∠B)
3∠C > (∠A+∠B+∠C)
= 3 ∠C > 180°
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