139896 The percentage errors in the measurement of length and time period of a simple pendulum are \(1 \%\) and \(2 \%\) respectively. Then the maximum error in the measurement of acceleration due to gravity is

139897 The values of two resistors are \(R_{1}=(6 \pm 0.3)\) \(\mathrm{k} \Omega\) and \(R_{2}=(10 \pm 0.2) \mathrm{k} \Omega\). The percentage error in the equivalent resistance when they are connected in parallel is

139898 A physical quantity \(P\) is related to four measurable quantities \(a, b, c\), and \(d\) as follows
\(P=\frac{a^{3} b^{2}}{\sqrt{c} d}\)
The percentage errors of measurement in \(a, b\), c, and \(\mathrm{d}\) are \(1 \%, 3 \%, 4 \%\) and \(2 \%\). The percentage error in the quantity \(p\) is :

139899 A physical quantity \(A\) is related to four observables a, \(b, c\) and \(d\) as follows:
\(A=\frac{a^{2} b^{3}}{c \sqrt{d}}\)
The percentage errors of measurement in \(a, b\), \(\mathrm{c}\) and \(\mathrm{d}\) are \(1 \%, 3 \%, 2 \%\) and \(2 \%\) respectively. What is the percentage error in the quantity \(A\) ?

139896 The percentage errors in the measurement of length and time period of a simple pendulum are \(1 \%\) and \(2 \%\) respectively. Then the maximum error in the measurement of acceleration due to gravity is

139897 The values of two resistors are \(R_{1}=(6 \pm 0.3)\) \(\mathrm{k} \Omega\) and \(R_{2}=(10 \pm 0.2) \mathrm{k} \Omega\). The percentage error in the equivalent resistance when they are connected in parallel is

139898 A physical quantity \(P\) is related to four measurable quantities \(a, b, c\), and \(d\) as follows
\(P=\frac{a^{3} b^{2}}{\sqrt{c} d}\)
The percentage errors of measurement in \(a, b\), c, and \(\mathrm{d}\) are \(1 \%, 3 \%, 4 \%\) and \(2 \%\). The percentage error in the quantity \(p\) is :

139899 A physical quantity \(A\) is related to four observables a, \(b, c\) and \(d\) as follows:
\(A=\frac{a^{2} b^{3}}{c \sqrt{d}}\)
The percentage errors of measurement in \(a, b\), \(\mathrm{c}\) and \(\mathrm{d}\) are \(1 \%, 3 \%, 2 \%\) and \(2 \%\) respectively. What is the percentage error in the quantity \(A\) ?

139896 The percentage errors in the measurement of length and time period of a simple pendulum are \(1 \%\) and \(2 \%\) respectively. Then the maximum error in the measurement of acceleration due to gravity is

139897 The values of two resistors are \(R_{1}=(6 \pm 0.3)\) \(\mathrm{k} \Omega\) and \(R_{2}=(10 \pm 0.2) \mathrm{k} \Omega\). The percentage error in the equivalent resistance when they are connected in parallel is

139898 A physical quantity \(P\) is related to four measurable quantities \(a, b, c\), and \(d\) as follows
\(P=\frac{a^{3} b^{2}}{\sqrt{c} d}\)
The percentage errors of measurement in \(a, b\), c, and \(\mathrm{d}\) are \(1 \%, 3 \%, 4 \%\) and \(2 \%\). The percentage error in the quantity \(p\) is :

139899 A physical quantity \(A\) is related to four observables a, \(b, c\) and \(d\) as follows:
\(A=\frac{a^{2} b^{3}}{c \sqrt{d}}\)
The percentage errors of measurement in \(a, b\), \(\mathrm{c}\) and \(\mathrm{d}\) are \(1 \%, 3 \%, 2 \%\) and \(2 \%\) respectively. What is the percentage error in the quantity \(A\) ?

139896 The percentage errors in the measurement of length and time period of a simple pendulum are \(1 \%\) and \(2 \%\) respectively. Then the maximum error in the measurement of acceleration due to gravity is

139897 The values of two resistors are \(R_{1}=(6 \pm 0.3)\) \(\mathrm{k} \Omega\) and \(R_{2}=(10 \pm 0.2) \mathrm{k} \Omega\). The percentage error in the equivalent resistance when they are connected in parallel is

139898 A physical quantity \(P\) is related to four measurable quantities \(a, b, c\), and \(d\) as follows
\(P=\frac{a^{3} b^{2}}{\sqrt{c} d}\)
The percentage errors of measurement in \(a, b\), c, and \(\mathrm{d}\) are \(1 \%, 3 \%, 4 \%\) and \(2 \%\). The percentage error in the quantity \(p\) is :

139899 A physical quantity \(A\) is related to four observables a, \(b, c\) and \(d\) as follows:
\(A=\frac{a^{2} b^{3}}{c \sqrt{d}}\)
The percentage errors of measurement in \(a, b\), \(\mathrm{c}\) and \(\mathrm{d}\) are \(1 \%, 3 \%, 2 \%\) and \(2 \%\) respectively. What is the percentage error in the quantity \(A\) ?