Find four numbers forming a geometric progression in which the third term is greater than the first term by 9, and the second term is greater than the `4^(t h)`by 18.

Explanation

To solve the problem of finding four numbers that form a geometric progression (GP) given the conditions, we can follow these steps:

### Step 1: Define the terms of the GP
Let the first term of the GP be \( A \) and the common ratio be \( R \). The four terms of the GP can be expressed as:
- First term: \( A \)
- Second term: \( AR \)
- Third term: \( AR^2 \)
- Fourth term: \( AR^3 \)
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