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the diagonal of the square is twice the side of equilateral triangle the ratio of area of the triangle to the area of square is?
Read Solution (Total 2)
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- let side of square is a
then diagonal of square is {sqrt2a}
given {sqrt2a}= 2*side of triangle
so side of triangle = {sqrt2a}/2 i.e a/sqrt2
area of triangle = sqrt3/4*side^2......according to formula
new area = sqrt3/4*{a/sqrt2}*{a/sqrt2} i.e.........sqrt3a*a/8
area of square = a^2
ratio = sqrt3*a^2/8a^2....i.e sqrt3/8 - 12 years agoHelpfull: Yes(28) No(1)
- let side of square is (a) than
diagonal of square is (a root2)
side of triangle is (a root2)/2
areaof triangle/area of square
area of triangle=(root3/4)*square a =(root3/8)*square a
area of square== a*a
ans is root3/8 - 12 years agoHelpfull: Yes(1) No(1)
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