Neco 2020 Further Mathematics Question 33

Practice objective / multiple choice question 33 from the 2020 Neco Further Mathematics examination.

Neco 2020 Further Mathematics Objective / Multiple Choice Medium Difficulty
Question 33 NECO • 2020 • FURTHER_MATHEMATICS • objective

Evaluate the definite integral \(I=\int_{0}^{\ln 2} x e^{x}\,dx\). Then find the constant \(k\) such that \(\int_{0}^{\ln 2} (x e^{x}+k)\,dx = 5\).

Answer Options

A. k = 3/\\ln 2 - 2
B. k = 6/\\ln 2 - 1
Correct Answer C. k = 6/\ln 2 - 2
D. k = 6/\\ln 2 + 2
Correct Answer
C
Correct Option:
k = 6/\ln 2 - 2

About This Question

This is Neco 2020 Further Mathematics Question 33. It is one of the objective questions from the 2020 Neco Further Mathematics examination.

Difficulty level: Medium .

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