MCQ
Assertion (A) : A student calculated the mean of a given data using short-cut method as 20.4 . He then calculated the mean of the same data using step deviation method as 20 .
Reason (R) : Mean $(\bar{x})=\mathrm{A}+\frac{\Sigma f d}{\Sigma d}$ and Mean $(\bar{x})=\mathrm{A}+\frac{\Sigma f t}{\Sigma f} \times h$
Reason (R) : Mean $(\bar{x})=\mathrm{A}+\frac{\Sigma f d}{\Sigma d}$ and Mean $(\bar{x})=\mathrm{A}+\frac{\Sigma f t}{\Sigma f} \times h$
- AA is true, R is false.
- ✓A is false, R is true.
- CBoth A and R are true, and R is the correct reason for A .
- DBoth A and R are true, and R is incorrect reason for A .