Numbers — Significant Figures
Medium-difficulty multiple-choice quiz exploring rules, reasoning, and common pitfalls for significant figures and approximation.
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Quiz Questions & Answers
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Question 1: What defines a digit as significant in a measured quantity?
Only the digits left of the decimal point
Digits that contribute to the precision of the measurement
All zeros in the number are always significant
Digits chosen by rounding to nearest ten
Question 2: How many significant figures does 0.004560 have?
4
3
2
5
Question 3: When multiplying measured values, how should you report the result?
With as many digits as possible without rounding
Always round to three significant figures
With the same number of significant figures as the least precise factor
Match the number of decimal places of the largest operand
Question 4: Which practice is recommended when intermediate calculations might cause rounding error?
Always truncate instead of rounding to avoid bias
Convert to fractions to avoid any rounding
Round after every operation to the current significant figures
Keep extra digits through intermediate steps, round only final result
Question 5: How do trailing zeros in a whole number like 1200 affect its significant figures without a decimal point?
Count them only if the number is even
Ambiguous; without a decimal they may be placeholders and not necessarily significant
Always count all trailing zeros as significant
Never count trailing zeros as significant
Question 6: If adding 12.3 (three sig figs) and 0.0456 (three sig figs), how many decimal places in the result should you keep?
Maintain full precision of both operands
Three significant figures regardless of decimals
Three decimal places, matching the least decimal precision
Round to the larger number's decimal places only
Question 7: Why is scientific notation useful for expressing significant figures?
It clearly shows which digits are significant and avoids ambiguity with zeros
It's only useful for very small numbers
It eliminates the need for rounding
It always increases the number of significant figures
Question 8: What's a common misconception about significant figures when reporting a calculated constant versus a measured value?
Treating a calculated exact constant as measured and giving it unnecessary sig figs
Believing significant figures apply only to integers
Always matching the calculator display precision
Assuming more significant figures always improve accuracy