The average of nine consecutive numbers is n. If the next two numbers are also included the new average will increase by: |
2 remain the same 1.5 1 |
1 |
Note : In the case of consecutive numbers- The average increased = \(\frac{Total\;number\;more\;added}{2}\) Therefore, average increased by = \(\frac{2}{2}\) = +1 OR Avg. of nine consecutive no. = x ⸫ Fifth no. = x 10th no. = x + 5 11th no. = x + 6 New avg. = \(\frac{9x\;+\;x+5\;+\;x+6}{11}\) = \(\frac{11x\;+\;11}{11}\) = \(\frac{11(x\;+\;1)}{11}\) = x + 1 Avg. increased by 1 |