solve the inequality x 2 -7 x 10 x 2 -6x 9

{(x^2)-7|x|+10}/{(x^2)-6x+9}(x-5)(x-2)/(x-3)(x-3) denominator will be positive for any value of x except x=3(so ignore x=30 and we will look only the numerator.

==> (x-5)(x-2) x=4 is the only value which satisfies the above inequality.
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i write the options but it not seen ???????????how
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options are
a) -5
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optons are
a)-5
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@Ankit: Is the question complete, if we have to find the value of x there should be some constraints!!
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above inequality is
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@ adarsh yr pta nhi options likhe he nhi ja rhe pta nhi kya ho rha yha par...and THE ABOVE INEUQALITY IS LESS THAN 0.
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{(x^2)-7|x|+10}/{(x^2)-6x+9}
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yaar I also posted the entire solution but only 1 line is visible, I think there is problem with the server.
Answer is x=4
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ankit bhai solution post kar do plz
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solution post kr do @ankit and @adarsh bhai plz
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solve the inequality
{(x^2)-7|x|+10}/{(x^2)-6x+9}