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If the length of sub-normal is equal to the length of subtangent at any point (3, 4) on the curve `y=f(x)` and the tangent at (3, 4) to `y = f(x)` meets the coordinate axes at A and B, then the maximum area of the triangle OAB, where O is origin, is '
A. |
`45/2` |
B. |
`49/2` |
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C. |
`25/2` |
D. |
`81/2` |