Home
Class 14
MATHS
If the average of m numbers is n^2 an...

If the average of `m` numbers is `n^2` and that of `n` numbers is `m^2` , then the average of `(m+n)` numbers is `m-n` (b) `m n` (c) `m+n` (d) `m/n`

Promotional Banner

Similar Questions

Explore conceptually related problems

If the average of m numbers is n^(2) and that of n numbers is m^(2) . Then find the average of ( m + n) numbers.

If the average of m numbers is n^(2) and that of n numbers is m^(2) ,then the average of (m+n) numbers is m-n (b) mn(c)m+n (d) (m)/(n)

The average of 2 numbers is M if one number & N, then the other number is _____

If the average of 5 consecutive number starting with m is n. Find the average of 6 consecutive number starting with m + 2

The average of n numbers x_(1),x_(2), …,x_(n) is M. If x_(n) is replaced by x' , then the new average is

The average of n numbers x_(1), x_(2), ….., x_(n) is M. If x_(n) is replaced by x', then new average is :

If m and n are whole numbers such that m^(n)=121, then the value of (m-1)^(n+1) is a 1 b.10 c.1000 d.121