A student determines the density of an object to be 5.9 g/mL. The actual density is 5.78 g/mL. The student then calculates the percent error and gives the answer as -2.03%. What is wrong with this calculation? You may assume that the student's density was appropriately determined from experimental data, including number of significant digits. (Select all that apply.) The percent error should always be positive. The student incorrectly multiplied the result by 100. The final answer should only have 2 sig figs. The student divided by 5.9 but should have divided by 5.78, which was the actual value. The student divided by 5.78 but should have divided by 5.9, which was the experimental value. The final answer should only have 1 sig fig.

Chemistry
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ISBN:9781305957404
Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Publisher:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Chapter1: Chemical Foundations
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A student determines the density of an object to be 5.9 g/mL. The actual density is
5.78 g/mL. The student then calculates the percent error and gives the answer as
-2.03%. What is wrong with this calculation? You may assume that the student's
density was appropriately determined from experimental data, including number of
significant digits. (Select all that apply.)
The percent error should always be positive.
The student incorrectly multiplied the result by 100.
The final answer should only have 2 sig figs.
The student divided by 5.9 but should have divided by 5.78, which was the
actual value.
The student divided by 5.78 but should have divided by 5.9, which was the
experimental value.
The final answer should only have 1 sig fig.
Transcribed Image Text:A student determines the density of an object to be 5.9 g/mL. The actual density is 5.78 g/mL. The student then calculates the percent error and gives the answer as -2.03%. What is wrong with this calculation? You may assume that the student's density was appropriately determined from experimental data, including number of significant digits. (Select all that apply.) The percent error should always be positive. The student incorrectly multiplied the result by 100. The final answer should only have 2 sig figs. The student divided by 5.9 but should have divided by 5.78, which was the actual value. The student divided by 5.78 but should have divided by 5.9, which was the experimental value. The final answer should only have 1 sig fig.
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