What is the percent error for a measurement of 5 cups? If needed, round your answer to the nearest hundredth of a percent. ____%

Find Error for Cups: Find the greatest possible error for 5 cups. Divide the smallest unit of measurement by 2. Since the problem does not specify the smallest unit of measurement for cups, we will assume it is similar to pints, which is 1 cup. 1/2 = 0.5 Greatest possible error: 0.5 cupsDivide by 2: Calculate the percent error. We have: Measurement: 5 cups Greatest possible error: 0.5 cups Percent error = (Greatest possible error / Measurement) × 100% Percent error = (0.5 / 5) × 100% = 0.1 × 100% = 10%

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What is the percent error for a measurement of $5$ cups? $\newline$ If needed, round your answer to the nearest hundredth of a percent. $\newline$ $\newline$ $\_\_\%$

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Q. What is the percent error for a measurement of

5

cups?

\newline

If needed, round your answer to the nearest hundredth of a percent.

\newline

\newline

\_\_\%

Find Error for Cups: Find the greatest possible error for $5$ cups. $\newline$ Divide the smallest unit of measurement by $2$ . $\newline$ Since the problem does not specify the smallest unit of measurement for cups, we will assume it is similar to pints, which is $1$ cup. $\newline$ $\frac{1}{2} = 0.5$ $\newline$ Greatest possible error: $0.5$ cups
Divide by $2$ : Calculate the percent error. $\newline$ We have: $\newline$ Measurement: $5$ cups $\newline$ Greatest possible error: $0.5$ cups $\newline$ Percent error = $(\text{Greatest possible error} / \text{Measurement}) \times 100\%$ $\newline$ Percent error = $(0.5 / 5) \times 100\%$ $\newline$ = $0.1 \times 100\%$ $\newline$ = $10\%$