document.write( "Question 1185591: One side and the altitude of a rhombus measure 120 m and 90 m respectively.
\n" ); document.write( "a) Find the area of the rhombus.
\n" ); document.write( "b) Find the smaller interior angle of the rhombus.
\n" ); document.write( "c) Find the length of the shorter diagonal.
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Algebra.Com's Answer #816655 by robertb(5830)\"\" \"About 
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a) Just like any parallelogram, the area will be base x height = \"120+%2A+90+m%5E2+=+%2210%2C800%22+m%5E2\".\r
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\n" ); document.write( "\n" ); document.write( "b) The smaller interior angle of the rhombus can be obtained from \"sin%28theta%29+=+90%2F120+=+3%2F4\". This would give \"48.59%5E0\", to 2 d.p.\r
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\n" ); document.write( "\n" ); document.write( "c) The length of the shorter diagonal can be obtained from getting the value of \"2alpha\" from \"alpha%2F120+=+sin%28theta%2F2%29+=+sin%2848.59%2F2%29\".
\n" ); document.write( "Therefore the length of the shorter diagonal is 98.74 meters, to 2 d.p.
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