Significant Figures/Examples
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Examples of Significant Figures
Significant Figures of $64 \cdotp 4$
- $64 \cdotp 4$ has $3$ significant figures.
Significant Figures of $4 \cdotp 5300$
- $4 \cdotp 5300$ has $5$ significant figures.
Significant Figures of $0 \cdotp 0018$
- $0 \cdotp 0018$ has $2$ significant figures.
Significant Figures of $0 \cdotp 001800$
- $0 \cdotp 001800$ has $4$ significant figures.
Significant Figures of $149 \cdotp 8 \ \mathrm {mm}$
- $149 \cdotp 8 \ \mathrm {mm}$ has $4$ significant figures.
Significant Figures of $149 \cdotp 80 \ \mathrm {mm}$
- $149 \cdotp 80 \ \mathrm {mm}$ has $5$ significant figures.
Significant Figures of $0 \cdotp 0028 \ \mathrm m$
- $0 \cdotp 0028 \ \mathrm m$ has $2$ significant figures.
Significant Figures of $0 \cdotp 002 \, 80 \ \mathrm m$
- $0 \cdotp 002 \, 80 \ \mathrm m$ has $3$ significant figures.
Significant Figures of $1 \cdotp 002 \, 80 \ \mathrm m$
- $1 \cdotp 002 \, 80 \ \mathrm m$ has $6$ significant figures.
Significant Figures of $9 \ \mathrm g$
- $9 \ \mathrm g$ has $1$ significant figure.
Significant Figures of $9$ houses
- $9$ houses has an unlimited number of significant figures, as it is an absoute count.
Significant Figures of $4 \cdotp 0 \times 10^3 \ \mathrm g$
- $4 \cdotp 0 \times 10^3 \ \mathrm g$ has $2$ significant figures.
Significant Figures of $7 \cdotp 584 \, 00 \times 10^{-5} \ \mathrm N$
- $4 \cdotp 0 \times 10^3 \ \mathrm g$ has $2$ significant figures.
Significant Figures of $12048$
The numbers:
- $1 \cdotp 2048$
- $1 \cdotp 2040$
- $0 \cdotp 0120 \, 48$
- $0 \cdotp 001 \, 2040$
- $1204 \cdotp 0$
are all reported to $5$ significant figures.