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Find the limit of sin(x^2)/x as x approaches to 0.
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Use L'hospital's rule. Take the derivatives of the numerator and denominator SEPARATELY.
I did. But I got 2x(cos x^2)/1, what's next?
Substitute x=0 into the equation.
I got 0/1=0, so is that the answer?
its simple sinx^2/x=(sinx.sinx)/x =(sinx/x)sinx applying limit as x tends to 0, we know sinx/x=1 thus =1*sinx since x is 0 thus sinx=0 and 1*0=0 hence answer is =1*0=0
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