document.write( "Question 980840: I'm completely failing to understand ratios. I'm trying to understand a 1 to 1.5 ratio of cylinders of differing diameters. V = pi x r squared x length. Ok got it. My question is, Why is a cylinder measuring 3\" in diameter 24\" long (678.58401 cu in) not the same as a cylinder measuring 1.5\" in diameter 48\" long (339.29201 cu in)? My simple minded logic say's to me that if I have one cylinder 3\" in diameter 24\" long (678.58401 cu in) and divide that by 2 (339.292005 cu in) and add that to the original (678.58401 cu in) for (1017.876015) that (1017.876015 cu in) should be the target 1 to 1.5 ratio. However I don't understand how to turn (1017.876015 cu in) into a length for a 4\" cylinder that is 1.5 to (678.58401 cu in). I suppose that's two questions but any feedback on this confusion would be greatly appreciated. \n" ); document.write( "
Algebra.Com's Answer #601907 by josgarithmetic(39626)\"\" \"About 
You can put this solution on YOUR website!
Try following the formula, and see what happens for the two volumes of the cylinders! Fundamentally, v for volume, the formula is \"v=h%2Api%2Ar%5E2\" if h is \"length\" and r is radius. If you want d for diameter instead, then \"v=h%2Api%2A%28d%2F2%29%5E2\".\r
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\n" ); document.write( "\n" ); document.write( "Ratio simply is the comparison of two numbers using a fraction.
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