Insert 6 numbers between 3 and 24 so that the resulting sequence is an A.P.

Insert two numbers between 3 and 81 so that the resulting sequence is G.P.

Insert five numbers between 8 and 26 such that the resulting sequence is in AP.

Insert three numbers between 1 and 256 so that the following sequence is a G.P ?

Between 1 and 31, m numbers have been inserted in such a way that the resulting sequence is an A. P. and the ratio of 7^(th) and (m - 1)^(th) numbers is 5 : 9. Find the value of m.

Insert 3 arithmetic means between 8 and 24.

Insert 6 harmonic means between 3 and (6)/(23)

Insert 3 arithmetic means between 8 & 24 .

Soppose that all the terms of an arithmetic progression (AP) are natural numbers. If the ratio of the sum of the first seven terms to the sum of the first eleven terms is 6:11 and the seventh term lies between 130 and 140, then the common difference of this AP is

In four numbers given the first three numbers are in G.P. and the last three numbers are in A.P. with commor, difference 6. If the first and last numbers are equal then the are

Add a fixed number to each and every term of AP. Write the resulting numbers as a list.