find the length of the Other diagonal if the perimeter equal to 51 cm and the length of 1 diagonal equal 24 cm
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Mention which polygon is this
kushagra19:
ya plz mention
rhombuses
(51/4)^2=12^2+x2, where (51/4) is the rhombus side length, 12 is one-half of the known diagonal, and x is one-half of the unknown diagonal. We can therefore solve for x:
x2=(51/4)^2−12^2=18.5625
x is therefore equal to √18.5625 Since x represents one-half of the unknown diagonal, we need to multiply by 2 to find the full length of diagonal .
The length of diagonal ¯ is therefore 2√18.5625=8.168
x2=(51/4)^2−12^2=18.5625
x is therefore equal to √18.5625 Since x represents one-half of the unknown diagonal, we need to multiply by 2 to find the full length of diagonal .
The length of diagonal ¯ is therefore 2√18.5625=8.168
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