Question

Which of the following is correct regarding Arithmetic-geometric Progression?

• A. The arithmetic-geometric sequence is the result of the multiplication of a geometric progression with the corresponding terms of an arithmetic progression.
• B. The arithmetic-geometric sequence, is a sequence of numbers where each term after the first is found by multiplying the previous one by a fixed, non-zero number.
• C. The arithmetic-geometric sequence, is a sequence of numbers in which each differs from the preceding one by a constant quantity.
• D. None of these

Answer 1

The correct option is A The arithmetic-geometric sequence is the result of the multiplication of a geometric progression with the corresponding terms of an arithmetic progression.

An A-G-P Series is the result of the multiplication of a geometric progression with the corresponding terms of an arithmetic progression.

AGP: $a,(a+d)r,(a+2d)r^2,(a+3d)r^3,....$