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Find the area bounded by the curves y = 4 - x2 and y =...

Mathematics
JAMB 2001

Find the area bounded by the curves y = 4 - x2 and y = 2x + 1

  • A. 20(1/3) sq. units
  • B. 20(2/3) sq. units
  • C. 10(2/3) sq. units
  • D. 10(1/3) sq. units
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Correct Answer: Option C
Explanation

Hint:
y = 4 - x\(^2\) and y = 2x + 1
=> 4 - x2 = 2x + 1
=> x2 + 2x - 3 = 0
(x+3)(x-1) = 0
thus x = 1 or x = -3.

Integrating x\(^2\) + 2x - 3  

= 3x - x\(^2\) - \(\frac{x^3}{3}\)  

from (1, to -3) : 3 (1) - 1\(^2\) - \(\frac{1^3}{3}\)   -    3 (-3)  -  -3\(^2\) - \(\frac{-3^3}{3}\) 

= \(\frac{5}{3}\) + 9 

 will give 32/3 = 10 \(\frac{2}{3}\)

There is an explanation video available below.


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Explanation Video

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Post-UTME Past Questions - Original materials are available here - Download PDF for your school of choice + 1 year SMS alerts
WAEC Past Questions, Objective & Theory, Study 100% offline, Download app now - 127076
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WAEC offline past questions - with all answers and explanations in one app - Download for free
WAEC and NECO CBT App for Mobile Devices - Candidates, Schools, Centres, Resellers - 100% Offline -Download Now
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WAEC Past Questions, Objective & Theory, Study 100% offline, Download app now - 127076
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Post-UTME Past Questions - Original materials are available here - Download PDF for your school of choice + 1 year SMS alerts
WAEC offline past questions - with all answers and explanations in one app - Download for free