367529 A physical quantity \(A\) is related to four observable \(a,b,c\) and \(d\) as \(A = \frac{{{a^2}{b^2}}}{{c\sqrt d }}.\) The percentage errors of measurement in \(a,b,c\) and \(d\) are 1%, 3%, 2% and 2% respectively. What is the percentage error in the quantity \(A\)?
367530 A physical quantity \(Q\) is found to depend on observables \(x\), \(y\) and \(z\), obeying relation \(Q\; = \;\frac{{{x^3}{y^2}}}{z}\). The percentage error in the measurements of \(x\), \(y\), and \(z\) are 1%, 2% and 4% respectively. What is percentage error in the quantity \(Q\)?
367529 A physical quantity \(A\) is related to four observable \(a,b,c\) and \(d\) as \(A = \frac{{{a^2}{b^2}}}{{c\sqrt d }}.\) The percentage errors of measurement in \(a,b,c\) and \(d\) are 1%, 3%, 2% and 2% respectively. What is the percentage error in the quantity \(A\)?
367530 A physical quantity \(Q\) is found to depend on observables \(x\), \(y\) and \(z\), obeying relation \(Q\; = \;\frac{{{x^3}{y^2}}}{z}\). The percentage error in the measurements of \(x\), \(y\), and \(z\) are 1%, 2% and 4% respectively. What is percentage error in the quantity \(Q\)?
367529 A physical quantity \(A\) is related to four observable \(a,b,c\) and \(d\) as \(A = \frac{{{a^2}{b^2}}}{{c\sqrt d }}.\) The percentage errors of measurement in \(a,b,c\) and \(d\) are 1%, 3%, 2% and 2% respectively. What is the percentage error in the quantity \(A\)?
367530 A physical quantity \(Q\) is found to depend on observables \(x\), \(y\) and \(z\), obeying relation \(Q\; = \;\frac{{{x^3}{y^2}}}{z}\). The percentage error in the measurements of \(x\), \(y\), and \(z\) are 1%, 2% and 4% respectively. What is percentage error in the quantity \(Q\)?
367529 A physical quantity \(A\) is related to four observable \(a,b,c\) and \(d\) as \(A = \frac{{{a^2}{b^2}}}{{c\sqrt d }}.\) The percentage errors of measurement in \(a,b,c\) and \(d\) are 1%, 3%, 2% and 2% respectively. What is the percentage error in the quantity \(A\)?
367530 A physical quantity \(Q\) is found to depend on observables \(x\), \(y\) and \(z\), obeying relation \(Q\; = \;\frac{{{x^3}{y^2}}}{z}\). The percentage error in the measurements of \(x\), \(y\), and \(z\) are 1%, 2% and 4% respectively. What is percentage error in the quantity \(Q\)?