Chapter 2: Problem 91
Solve each problem. \(18 \%\) of 780 is what number?
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Chapter 2: Problem 91
Solve each problem. \(18 \%\) of 780 is what number?
These are the key concepts you need to understand to accurately answer the question.
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The volume of a three-dimensional geometric figure is a measure of the space occupied by the figure. For example, we would need to know the volume of a gasoline tank in order to determine how many gallons of gasoline would completely fill the tank. Volume is measured in cubic units. In each exercise, a formula for the volume \((V)\) of a three-dimensional figure is given, along with values for the other variables. Evaluate \(V\). (Use 3.14 as an approximation for \(\pi .)\) $$ V=L W H ; \quad L=12, W=8, H=4 $$
A certain metal is \(20 \%\) tin. How many kilograms of this metal must be mixed with \(80 \mathrm{~kg}\) of a metal that is \(70 \%\) tin to obtain a metal that is \(50 \%\) tin?
If 2 is subtracted from a number and this difference is tripled, the result is 6 more than the numher Find the numher
Solve each formula for the specified variable. \(y=m x+b\) for \(m\)
Solve each inequality. Graph the solution set, and write it using interval notation. \(6 x+3+x<2+4 x+4\)
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