The incorrect rule regarding the determination of significant figures is
- AZeros preceding the first non-zero digit are not significant.
- BZeros between two non-zero digits are not significant.
- CZeros at the right end of the number are significant if they are on the right side of the decimal point.
- DAll non-zero digits are significant.
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Similar Questions
Which of the following has the dimension of $[ML^{2} T^{-2}]$?
How many significant figures should be present in the answer of the following calculations?
$(i)$ $\frac{0.02856 \times 298.15 \times 0.112}{0.5785}$
$(ii)$ $5 \times 5.364$
$(iii)$ $0.0125 + 0.7864 + 0.0215$
$(i)$ $\frac{0.02856 \times 298.15 \times 0.112}{0.5785}$
$(ii)$ $5 \times 5.364$
$(iii)$ $0.0125 + 0.7864 + 0.0215$
Medium
View SolutionThe number of significant figures in $6.0023$ are
Easy
View SolutionCalculate the reported result and the number of significant figures for $(41.6325 - 41.612)$.
Difficult
View SolutionMatch the units in Column-$A$ with their equivalent values in Column-$B$ and select the correct option:
Column-$A$
Column-$B$
$1$. Femtometer
$(P)$. $10^{-3} \ \mu m$
$2$. Picometer
$(Q)$. $10^{-3} \ mm$
$3$. Nanometer
$(R)$. $10^{-3} \ pm$
$4$. Micrometer
$(S)$. $10^{-3} \ cm$
$(W)$. $10^{-3} \ nm$
| Column-$A$ | Column-$B$ |
| $1$. Femtometer | $(P)$. $10^{-3} \ \mu m$ |
| $2$. Picometer | $(Q)$. $10^{-3} \ mm$ |
| $3$. Nanometer | $(R)$. $10^{-3} \ pm$ |
| $4$. Micrometer | $(S)$. $10^{-3} \ cm$ |
| $(W)$. $10^{-3} \ nm$ |
Easy
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