What is estimation of error ? Write method for estimation.
What is estimation of error ? Write method for estimation.
Maximum error during experiment is estimated and it is represented with result of experiment. This is called estimation of error.
Error is estimated in three ways :
$(1)$ Absolute error $(2)$ Relative error and Fractional error $(3)$ Percentage error.
Similar Questions
Explain effect of multiplication or division of error on final result.
Explain effect of multiplication or division of error on final result.
The maximum error in the measurement of resistance, current and time for which current flows in an electrical circuit are $1 \%, 2 \%$ and $3 \%$ respectively. The maximum percentage error in the detection of the dissipated heat will be
The maximum error in the measurement of resistance, current and time for which current flows in an electrical circuit are $1 \%, 2 \%$ and $3 \%$ respectively. The maximum percentage error in the detection of the dissipated heat will be
- [JEE MAIN 2022]
The most accurate reading of the length of a $6.28 \,cm$ long fibre is ............... $cm$
The most accurate reading of the length of a $6.28 \,cm$ long fibre is ............... $cm$
The pressure on a square plate is measured by measuring the force on the plate and the length of the sides of the plate. If the maximum error in the measurement of force and length are respectively $4\%$ and $2\%$, The maximum error in the measurement of pressure is ....... $\%$
The pressure on a square plate is measured by measuring the force on the plate and the length of the sides of the plate. If the maximum error in the measurement of force and length are respectively $4\%$ and $2\%$, The maximum error in the measurement of pressure is ....... $\%$
The length, breadth and thickness of a strip are $(10.0 \pm 0.1)\; cm ,(1.00 \pm 0.01) \;cm$ and $(0.100 \pm 0.001)\; cm$ respectively. The most probable error in its volume will be?
The length, breadth and thickness of a strip are $(10.0 \pm 0.1)\; cm ,(1.00 \pm 0.01) \;cm$ and $(0.100 \pm 0.001)\; cm$ respectively. The most probable error in its volume will be?