The correct option (A) (5/4)c
Explanation:
The circuit can be drawn as shown. All capacitors have value c from diagram, c1 & c2 are in series
∴ equivalent = [(1/c) + (1/c)]–1 = (c/2)
This (c/2) & c3 are in parallel
hence equivalent = (c/2) + c = (3/2)c
Also c4 & c5 are in series, their equivalent is
[(1/c) + (1/c)]–1 = (c/2)
hence it can be redrawn as

For upper half & lower half of circuit, c, c, (3c/2) are in series
∴ Equivalent = [1/{(1/c) + (1/c) + (2/3c)] = (3c/8)
hence (3c/8), (c/2), (3c/8) are in parallel

hence final equivalent capacitance is
= (3c/8) + (3c/8) + (c/2)
= [(3c + 3c + 4c)/8]
= [(10c)/8] = (5c/4)