Integration as the reverse of differentiation

Sample Integration as the reverse of differentiation questions

A few of the 4 questions, from easier to harder. Choose your exam board and tier to practise them, with every answer marked.

1. Question 12 marksGrade 7
   Find $\displaystyle\int (6x^2 - 4x + 3)\,dx$. [2]
   Show the worked solution

What are the common mistakes in Integration as the reverse of differentiation?

When a pupil makes one of these on Revision Workshop, the marking engine names the mistake and explains it, instead of just marking the answer wrong.

• Differentiates a proposed antiderivative a second time (or otherwise over-works the check), instead of comparing a single differentiation against the original function

  To verify an integral, differentiate the PROPOSED ANTIDERIVATIVE once and check it matches the ORIGINAL function being integrated - differentiating $2x^5-3x^2+c$ gives $10x^4-6x$

Quick answers about Integration as the reverse of differentiation

How many Integration as the reverse of differentiation practice questions are there?

There are 4 self-marking Additional Maths Maths questions on Integration as the reverse of differentiation, written for Cambridge IGCSE Additional Maths (0606) across Single tier. Each one is marked instantly and has a full worked solution.

Do I need an account to practise Integration as the reverse of differentiation?

No. You can start practising Integration as the reverse of differentiation straight away without an account. A free account keeps your results across sessions, so you can see your progress on this topic over time.