MCQ
if x1, x2, x3, x4, x5 are five consecutive odd numbers, then their average is:
- Ax2
- Bx3
- Cx4
- Dx4
Solution:
The five consecutive odd numbers are
$ \text{x}_1+ \text{x}_1+2, \text{x}_1 + 4,\text{x}_1 +6,\text{x}_1 +8$$ \therefore \text{mean}=\frac{\text{x}_1 \ + \ \text{x}_1 \ +\ 2+\text{x}_1 \ +\ 4\ +\ \text{x}_1 \ +\ 6\text{x}_1 \ +\ 8}{6}$
$ =\frac{5\text{x}_1\ +\ 20}{5}$
$ =\text{x}_1\ +\ 4=\text{x}_3$
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If A, B, C are three mutually exclusive and exhaustive events of an experiment such that 3 $\text{P(A)}=2\text{P(B)}=\text{C},$ then P(A) is equal to: