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Ch6 ex.6.4 ques.7

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Ch6 ex.6.4 ques.7
  • 1 answers

Ram Kushwah 6 years, 2 months ago

We know that area of an equilateral triangle with side a

={tex}\sqrt3{/tex} a2/4

now let side of square =x

then area of equilateral triangle on one side

A1={tex}\sqrt3{/tex} x2/4--------------------------(1)

If length of diagonal is d then

d2=x2+x2=2x2

area of equilateral traingle at diagonal

A2=={tex}\sqrt3{/tex} *2x2/4

=2*({tex}\sqrt3{/tex} a2/4)

=2A1

hence proved

 

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