N}_{1}}{{U}_{1}}={{n}_{2}}{{u}_{2}}\] are the TWO units of measurement of the quantity Q and n1, n2 are their respective NUMERICAL values. From relation \[{{Q}_{1}}={{n}_{1}}{{u}_{1}}={{n}_{2}}{{u}_{2}},\] nu = constant \[\RIGHTARROW n\propto 1/u\] i.e., smaller the unit of measurement, greater is its numerical value.

"> N}_{1}}{{U}_{1}}={{n}_{2}}{{u}_{2}}\] are the TWO units of measurement of the quantity Q and n1, n2 are their respective NUMERICAL values. From relation \[{{Q}_{1}}={{n}_{1}}{{u}_{1}}={{n}_{2}}{{u}_{2}},\] nu = constant \[\RIGHTARROW n\propto 1/u\] i.e., smaller the unit of measurement, greater is its numerical value.

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Assertion:         When we change the unit of measurement of a quantity, its numerical value changes. Reason:           Smaller the unit of measurement smaller is its numerical value.

NEET Physics in NEET 10 months ago

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We know that \[Q={{N}_{1}}{{U}_{1}}={{n}_{2}}{{u}_{2}}\] are the TWO units of measurement of the quantity Q and n1, n2 are their respective NUMERICAL values. From relation \[{{Q}_{1}}={{n}_{1}}{{u}_{1}}={{n}_{2}}{{u}_{2}},\] nu = constant \[\RIGHTARROW n\propto 1/u\] i.e., smaller the unit of measurement, greater is its numerical value.

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