Integrate Sin(x)Cos(x)dx.

Integral(Sin[x]Cos[x]dx) can be calculated. The method is to recognise that the trigonometric identity of 2Sin[x]Cos[x]=Sin[2x] can be applied. This would transform the integral into Integral(0.5Sin[2x]) which can of course be resolved to Cos[2x] + C.

DD

Related Maths A Level answers

All answers ▸

G(x)=x^3 + 1, h(x)=3^x; solve G(h(a))=244


Calculate the integral of ln(x)


Differentiate y=4x^2+3x+9


Complete the square of 2x^2+16x-24 and hence state the minimum value of the function