FBISE, NCP & NBF-aligned resources for Classes 9–12

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Physics Chapter 1 : Topic 5

Uncertainty in Derived Quantities

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The uncertainty in a measured quantity represents:

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If two quantities are added, their absolute uncertainties are:

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If $\mathbf{A = B + C\ }$, the uncertainty in $\mathbf{A}$ is:

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A length is measured as $\mathbf{5.0 \pm 0.1\ cm}$. The uncertainty is:

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If length $\mathbf{l}\mathbf{= 20 \pm 0.2\ cm}$ and width $\mathbf{w = 10 \pm 0.1\ cm}$, uncertainty in perimeter $\mathbf{P = 2(}\mathbf{l}\mathbf{+ w)}$ is:

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Fractional uncertainty is calculated as:

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Percentage uncertainty is:

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A mass is measured as $\mathbf{\pm \ 2\ g}$. Its fractional uncertainty is:

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The percentage uncertainty in $\mathbf{50 \pm 2\ g}$ is:

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When multiplying quantities, the fractional uncertainties are:

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If $\mathbf{(Q = AB)}$, the uncertainty in $\mathbf{Q}$ is found by:

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If $\mathbf{Q =}$ $\frac{\mathbf{A}}{\mathbf{B}}\mathbf{\ }$, then fractional uncertainty in $\mathbf{Q}$ is:

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The volume of a cube is $\mathbf{V =}\mathbf{l}^{\mathbf{3}}$. The percentage uncertainty in volume is approximately:

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If the uncertainty in length measurement is reduced, the uncertainty in volume:

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A rectangle has length $\mathbf{20 \pm 1\ cm}$ and width $\mathbf{\pm \ 0.5\ cm}$. The maximum absolute uncertainty in area is:

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For a derived quantity involving subtraction, the uncertainties are:

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If $\mathbf{l}\mathbf{= 10 \pm 0.5\ m}$, percentage uncertainty is:

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A velocity is calculated using $\mathbf{v =}$ $\frac{\mathbf{s}}{\mathbf{t}}$. The percentage uncertainty in velocity is found by:

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If distance has $\mathbf{2\%}$ uncertainty and time has $\mathbf{3\%}$ uncertainty, uncertainty in velocity is:

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If radius of a sphere has $\mathbf{2\%}$ uncertainty, uncertainty in its volume is:

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Which type of uncertainty is used when adding measured lengths?

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A measured quantity is$\mathbf{\ }\mathbf{100 \pm 5}$ units. Its percentage uncertainty is:

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If two quantities have percentage uncertainties of $\mathbf{4\%}$ and $\mathbf{3\%}$, the percentage uncertainty in their product is:

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A derived quantity $\mathbf{Q =}\mathbf{A}^{\mathbf{2\ }}\mathbf{B}$. The fractional uncertainty in $\mathbf{Q}$ is:

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If a measurement has smaller percentage uncertainty, it is:

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The uncertainty in $\mathbf{A + B + C}$ is:

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A quantity is calculated as $\mathbf{Q}\mathbf{=}$ $\frac{\mathbf{a}^{\mathbf{2}}}{\mathbf{b}}$. The fractional uncertainty is:

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Why are percentage uncertainties useful?

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A measurement with uncertainty $\mathbf{\pm \ 0.01\ cm}$ is generally:

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The maximum possible uncertainty method gives:

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If $\mathbf{A = 5 \pm 0.1\ }$and $\mathbf{B = 10 \pm 0.2}$, uncertainty in $\mathbf{A + B}$ is:

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The uncertainty in a calculated quantity depends on:

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A student calculates density $\mathbf{\rho = m\ V}$. The uncertainty calculation requires:

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If the uncertainty in a quantity doubles while the value remains constant, its percentage uncertainty:

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Which statement is correct about uncertainty?

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9th class objective books