Answers>Maths>A Level>Article

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.

Answered by Daniel D. • Maths tutor

5121 Views

See similar Maths A Level tutors

Integrate Sin(x)Cos(x)dx.

Related Maths A Level answers

A circle is given by the equation x^2+y^2-20x-24y+195=0. Draw this circle.

How do you solve the integral of ln(x)

A curve f(x,y) is defined by sin(3y)+3ye^(-2x)+2x^2 = 5. Find dy/dx

Find the derivative of the following expression: y=x^3+2x^2+6x+5.