Correct option is : 6
For a closed pipe at one end,
\(f_n = n(\frac{v}{4l})\) here n is an odd number
\( = n(\frac{340}{4\times85\times10^{-2}}) = n (100)\)
Here, n is an odd number, so for the given condition, n can go upto n = 11
i.e., n = 1, 3, 5, 7, 9, 11
So, number of possible natural oscillations could be 6, which are below 1250 Hz.