A physical quantify X is related to three observations a , b, c as `X = sqrt a b^(2) // c^(2) ` . The errors of measurement in a ,b and c are `2 % , 1 % ` and `3%` respectively . What is the percentage error in the quantity X ?

A physical quantity X is related to three observable a,b and c as X=(b^(2)sqrt(a))/c . The errors of measuremnts in a,b and c are 4%, 3% and 2% respectively. What is the percentage error in the quality X?

A physical quantity P is related to four observably a,b,c and d as follows P=a^(3)b^(3)//c^(1//2) d. The percentage errors of measurement in a,b,c and d are 1%, 3%, 4% and 2% respectively. What is the percentage error in the quantity P? If the value of P calculated using the above relation turns out to be 3.763, to what value should you round off the result?

A physical quantity A is related to four observable a,b,c and d as follows, A=(a^2b^3)/(csqrtd) , the percentage errors of measurement is a,b,c and d,are 1% , 3% , 2% and 2% respectively. What is the percentage error in the quantity A?

A physical quantity A is related to four observable a,b,c and d as follows, A=(a^2b^3)/(csqrtd) , the percentage errors of measurement is a,b,c and d,are 1% , 3% , 2% and 2% respectively. What is the percentage error in the quantity A?

A physical quantity A is related to four observable a,b,c and d as follows, A=(a^2b^3)/(dsqrtc) , the percentage errors of measurement is a,b,c and d,are 1% , 3% , 2% and 1% respectively. What is the percentage error in the quantity A?

The accuracy in measurement depends on the limit or the resolution of the measuring instrument.A physical quantity P is related to four observables a,b,c and d as P=(a^3)(b^2)/(cd)^(1/2) . The percentage errors in measurements of a, b, c and d are 1% , 3% , 2% and 3% respectively. What is the percetage errors in the measurement of P ?

A physical quantity P is related to four observables a, b, c and d as follows: P = (a^(3)b^(2))/(dsqrt(c)) The percentage errors of measurement in a, b, c and d are 1%, 3%, 4% and 2% respectively. What is the percentage errors in the quantity P?