In a rhombus, the sides are 14 inches long. two intersecting sides form a 60 degree angle. what are the exact lengths of the two diagonals
1 answer:
Long Diagonal AD = Square Root (2•Side² + 2•Side² • cos(A) ) Long Diagonal AD = <span>Square Root (2*14^2 + </span><span>2*14^2 * cos(60) ) </span><span><span>Long Diagonal AD = Square Root (</span> 392 + 392*.5) </span>Long Diagonal AD = <span>Square Root (392 + 196) </span>Long Diagonal AD = Square Root (588)<span> Long Diagonal AD = </span><span><span><span>24.248711306
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<span> Short Diagonal BC = Square Root (2•Side² - 2•Side² • cos(A) ) </span><span>Short Diagonal AD = Square Root ( 392 - 392*.5) </span><span>Short Diagonal AD = Square Root ( 392 - 196) </span>Short Diagonal AD = Square Root (196) <span>Short Diagonal AD = 14 </span>
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