Chapter 2: Problem 50
Write an original word problem that can be solved using a linear equation. Then solve the problem.
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Chapter 2: Problem 50
Write an original word problem that can be solved using a linear equation. Then solve the problem.
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Solve each inequality. Use a calculator to help with the arithmetic. $$126.8-9.4 y \leq 4.8 y+34.5$$
The length of a rectangle exceeds the width by 5 inches. The perimeter is 34 inches. What are the rectangle's dimensions?
Use properties of inequality to rewrite each inequality so that \(x\) is isolated on one side. $$-2 x-a \leq b$$
On two examinations, you have grades of 86 and 88 . There is an optional final examination, which counts as one grade. You decide to take the final in order to get a course grade of \(\mathrm{A}\), meaning a final average of at least 90 . a. What must you get on the final to earn an A in the course? b. By taking the final, if you do poorly, you might risk the \(B\) that you have in the course based on the first two exam grades. If your final average is less than \(80,\) you will lose your \(B\) in the course. Describe the grades on the final that will cause this to happen.
Simplify: \(\left[3\left(12 \div 2^{2}-3\right)^{2}\right]^{2}\) (Section \(1.8,\) Example 8 )
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