Q: How many 600 ml bottles can be filled from 6l?

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Fill 7L and pour into 6Lthere will be 1L left over in 7Lpour 1L into 6L and refill 7Lpour 7L into 6L and what is remaining in 7L is 2Lrepeat for all 5L.

P = 2L + 2W2(3L) + 2(3W) = 6L + 6W = 3 (2L + 2W) = 3PThe perimeter is also tripled.

$7.44By the way, the question should've been asked: If ice-cream is sold for $4.96 for 4L, how much would 6L cost?What you had was grammatically wrong.

I = 1ii = 2iv = 4v = 5vi = 6l = 50c = 100ci = 101cii = 102civ = 104cv = 105cvi = 106cl = 1501 + 2 + 4 + 5 + 6 + 50 + 100 + 101 + 102 + 104 + 105 + 106 + 150 = 836Improved Answer:-clvi or CLVI = 156

Let L be the length of the rectangle. Since the length of the side of the square is the same as the width of the rectangle and the width of the rectangle is its length minus 6, the length of the side of the square is (L-6) and the area is (L-6)2. Since the width of the rectangle is its length minus 6, its area is L(L-6). Here is some of the work: 176 = (L-6)2 + L(L-6) 176 = (L-6)(L-6) + L(L-6) 176 = L2 - 6L - 6L + 36 + L2 - 6L 176 = 2L2 - 18L + 36 140 = 2L2 - 18L 70 = L2 - 9L 70/L = L - 9 (9L + 70)/L = L L = (9L+70)/L L2 = (9L+70) L = sqrt(9L+70) According to WolframAlpha (www.wolframalpha.com), L=14. (But don't say L; use x). The length of the side of the square is 8 m, which is also the width of the rectangle; the length of the rectangle is 14 m; the area of the square is 64 m2; and the area of the rectangle is 112 m2.

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1l = 10dl (deciliter) therefore 6l = 60dl

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