Post Utme Pan Atlantic University 2019 Mathematics Question 14

Practice objective / multiple choice question 14 from the 2019 Post Utme Pan Atlantic University Mathematics examination.

Post Utme Pan Atlantic University 2019 Mathematics Objective / Multiple Choice

Question 14 POST_UTME_PAN-ATLANTIC_UNIVERSITY • 2019 • MATHEMATICS • objective

Let ( f(x) = egin{cases} \(x^2\), & \(x < 0\) \ \(x^3\), & x \geq 0 end{cases} ). Find the value of \(\int_{-1}^{1} f x \\(end{cases} ). Find the value of (\\) \, dx ).

Answer Options

Correct Answer A. 0

B. 1

C. 2

D. 3

Correct Answer

About This Question

This is Post Utme Pan Atlantic University 2019 Mathematics Question 14. It is one of the objective questions from the 2019 Post Utme Pan Atlantic University Mathematics examination.

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Post Utme Pan Atlantic University 2019 Mathematics Question 14

Let ( f(x) = egin{cases} \(x^2\), & \(x < 0\) \ \(x^3\), & x \geq 0 end{cases} ). Find the value of \(\int_{-1}^{1} f x \\(end{cases} ). Find the value of (\\) \, dx ).

Answer Options

About This Question

Master the Exam!

Let ( f(x) = egin{cases} \(x^2\), & \(x < 0\) \ \(x^3\), & x \geq 0 end{cases} ). Find the value of \(\int_{-1}^{1} f x \\(end{cases} ). Find the value of (\\) \, dx ).