2019 ASRJC Promo Q5

2019 ASRJC Promo Q5

3 marks
Promo
  1. (b) If \(0 < a < 1\), find \(\displaystyle\displaystyle \displaystyle\int_{0}^{1}{\left( a+x \right)\left| a-x \right|\,}\mathrm{d}x\), leaving your answer in terms of \(a\).[3]

Video Solution:

Video Solution

Video solution locked

A free account saves your progress; this video needs a course plan.

Solution:

Solution locked

680+ questions here come with free worked solutions. A free account saves your questions and progress; this one needs a course plan.

Answer:\(\frac{4{{a}^{3}}}{3}-{{a}^{2}}+\frac{1}{3}\)

Need help? Join our JC Math tuition classes.

Learn more