Given that , the area bounded by , the -axis and the line is:
Answer and explanation
Correct answer: A.
- Step 1: The curve meets the -axis at , so the area is .
- Step 2: .
Answer
1.
Why not the others: is the width of the interval; and come from evaluating the antiderivative only at the upper limit.
Practise more Calculus: Anti-differentiation and Areas Under Curves.
Free questions with an explanation for every one, and full timed Victorian VCE mock tests.