area of equilateral is 16 root 3 cm square then find perimeter
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(Root3) a^2/4=16(root3) cm
a^2 =16(root3)×4/roots
a^2 =16×4
a=side=root 64
=8cm
Perimeter=3×side=3×8=24cm
a^2 =16(root3)×4/roots
a^2 =16×4
a=side=root 64
=8cm
Perimeter=3×side=3×8=24cm
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
Perimeter of equilateral triangle = 3 × a
= 8 × 3
= 24 cm
Therefore, perimeter of equilateral triangle = 24 cm
HOPE THIS HELPS U. . . .
Here is your answer :
_____________________________
Perimeter of equilateral triangle = 3 × a
= 8 × 3
= 24 cm
Therefore, perimeter of equilateral triangle = 24 cm
HOPE THIS HELPS U. . . .
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