Chapter 2: Problem 57
Solve \(V=\frac{L W T}{144}\) for \(T\).
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These are the key concepts you need to understand to accurately answer the question.
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Chapter 2: Problem 57
Solve \(V=\frac{L W T}{144}\) for \(T\).
These are the key concepts you need to understand to accurately answer the question.
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For problems \(89-92\), do the arithmetic with a calculator. The volume \(V\) of a beaker of turpentine is \(325 \mathrm{~mL}\), and the mass \(M\) of the turpentine is \(283.16 \mathrm{~g}\). Use the formula \(D=\frac{M}{V}\) to find the density of the turpentine. Round to the nearest thousandth.
Each of the three sides of an equilateral triangle is the same length. If \(P\) is the perimeter of the triangle and \(L\) is the length of a side, write a formula in \(P\) and \(L\) for the perimeter of an equilateral triangle and solve this formula for \(L\).
For exercises 89-92, solve. Use a calculator to do the arithmetic. $$ -24,598+p=89,457 $$
For exercises 37-52, (a) solve. (b) use a number line graph to represent the solution. (c) check the direction of the inequality sign. $$ 3(4 x-1) \leq 9(x-3) $$
Solve \(P=\frac{1}{3} b h\) for \(h\).
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