A physical quantity `X `is give by the relation `X = (2h^(3)I^(2))/(2sqrt(n))` The percentage error in the meansurement of k ,I,m and n are `1% ,2%, 3%` and `4%` respectively The value of X is uncertain by

A physical quantity X is give by the relation X = (2k^(3)l^(2))/(msqrt(n)) The percentage error in the meansurement of k ,I,m and n are 1% ,2%, 3% and 4% respectively The value of X is uncertain by

A physical quantity X is given by X=(2k^(3)l^(2))/(msqrt(n)) The percentage error in the measurement of K,l,m and n are 1%,2%, 3% and 4% respectively. The value of X is uncertain by

A physical quantity X is given by the relation X = (a^2b^3)/(c sqrt d) if the percentage error in a b, c and d are 2%,1%,3% and 4% respectively what is the percentage error in x

Find the relative error in Z, if Z=A^(4)B^(1//3)//CD^(3//2) and the percentage error in the measurements of A,B,C and D are 4%,2%,3% and 1% respectively.

A physical quantity Q is found to depend on observables x, y and z, obeying relation Q=(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 ?

Find the relative error in Z, if Z =(A^(4)B^(1//3))/(CD^(3//2) and the percentage error in the measurements of A,B,C and D are 4%,2%,3% and 1%, respectively.

A physical quantity X is given by X=(a^(2)b^(2))/(sqrt(c).d) Find the relative error and percentage error in X if percentage errors in a,b,c and d are 1%,3%,4% and 2% respectively.

A physical quantity x is given by x = (a^(2)b^(3))/(csqrtd) . If the percentage errors of measurement in a, b, c and d are 4%, 2%, 3% and 1% respectively, then calulate the percentage error in the calculation of x.