A masonary column of density `rho` has height `h` top cross sectional area `A_(1)` and bottom cross sectional area `A_(2)`. Top cross sectional of the column is uniformly loaded with load `F`. If stress at any cross section of the column is same and `rhoghA_(1)=2F`, the integer closest to `(A_(2))/(A_(1))` is

Explanation

To solve the problem, we need to analyze the forces acting on the masonry column and apply the concept of stress.

### Step-by-Step Solution:

1. **Understanding the Problem**:
- We have a masonry column with density \( \rho \), height \( h \), top cross-sectional area \( A_1 \), and bottom cross-sectional area \( A_2 \).
- The top of the column is uniformly loaded with a force \( F \).
- The condition given is \( \rho g h A_1 = 2F \), where \( g \) is the acceleration due to gravity.
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