Two consecutive numbers `k,k+1` are removed from natural numbers `1,2,3,....n` such that arithmetic mean reduces by `1`,then `(n-k)` is equal to "

Two consecutive number p,p + 1 are removed from natural numbers. 1,2,3, 4……….., n-1, n such that arithmetic mean of these number reduces by 1, then (n-p) is equal to.

Two consecutive numbers from 1,2,3,..., n are removed,then arithmetic mean of the remaining numbers is (105)/(4) then (n)/(10) must be equal to

Two consecutive number from n natural numbers 1,2,3,……, n are removed. Arithmetic mean of the remaining numbers is (105)/(4). The value of n is:

Two consecutive number from n natural numbers 1,2,3,……, n are removed. Arithmetic mean of the remaining numbers is (105)/(4). The G.M. of the removed numbers is :

Two consecutive number from n natural numbers 1,2,3,……, n are removed. Arithmetic mean of the remaining numbers is (105)/(4). Let removed numbers are x _(1), x _(2) then x _(1)+ x _(2) + n=

A pack contains n cards numbered from 1 to n. Two consecutive numbered cards are removed from the pack and the sum of the numbers on the remaining cards is 1224. If the smaller of the numbers on the removed cards is k, then k-20 is equal to

Two consecutive numbers from 1,2,3,"……n" are removed. The arithmetic mean of the remaining numbers is (105)/4) . The value of n lies in

Two consecutive numbers from 1,2,3 …., n are removed .The arithmetic mean of the remaining numbers is 105/4 The sum of all numbers

Two consecutive numbers from 1, 2, 3,...., n are removed. The arithmetic mean of the remaining numbers is (105)/(4) . Find n and those removed numbers.