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`f(x)=|(1,x,x+1),(2x,x(x-1),x(x+1)),(3x(x-1),x(x-1)(x-2),(x-1)x(x+1))|=>f(2012)=`
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The solution of `\ frac {dy}{dx} + \ frac {1}{x} = \ frac {e^{y}}{x^{2}}` is
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If `tan(picostheta)=cot(pisintheta)` then a value of `cos(theta-pi/4)` among the following is
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Let `vecv=2hati+hatj-hatk` and `vecw=hati+3hatk`. If `vecu` is any unit vector then the maximum valu
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If `ab!=0` and the sum of the coefficients of `x^7` and `x^4` in the expansion of `(x^2/a-b/x)^11` i
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`intdx/sqrt(x-x^2)=`
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