A physical quantity `Q` is calculated according to the expression
`Q=(A^(3)B^(3))/(CsqrtD)`
If percentage errors in `A, B, C, D` are 2%, 1%, 3% and 4% respectively. What is the percentage error in `Q`?

A physical quantity x is calculated from the relation x = ( a^(2) b^(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 ?

A physical quantity x is calculated from the relation x = ( a^(2) b^(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 ?

If percentage error in a, b, c, d are 1% 2% 3% and 4% respectively. What will be the percentage error in X= (a^(1//3)b^4)/(cd^(2//3))

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

A physical quantity Q is found to depend on quantities x,y,z obeying relation Q = (x^(2)y^(3))/(z^(1)) . The percentage errors in x, y, and z are 2%, 3% and 1% respectively. Find the percentage error in Q.

If X=(a^(3)b^(2))/(sqrt(c)d) and percentage errors in a, b, c and d are 1%, 2%, 4% and 4% respectively, then the error in X will be

If X=(a^(3)b^(2))/(sqrt(c)d) and percentage errors in a, b, c and d are 1%, 2%, 4% and 4% respectively, then the error in X will be