The successive terms in an arithmetic geometric progression are:

at a constant difference from each other.

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in a constant ratio

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both

A

and

B

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None of the above

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Solution

The correct option is C None of the above
An AGP is the series which is the result of multiplication of a Geometrical Progression with the corresponding terms of Arithmetic Progression

Ans: None of the above

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An arithmetic progression is defined as a sequence of numbers with a constant difference between consecutive terms.

Given that the $a^{t h}$ , $b^{t h}$ and $c^{t h}$ term of an Arithmetic Progression are in Geometric Progression, then common ratio of that GP is?

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