Post Utme Veritas University 2025 Mathematics Question 15

Practice objective / multiple choice question 15 from the 2025 Post Utme Veritas University Mathematics examination.

Post Utme Veritas University 2025 Mathematics Objective / Multiple Choice
Question 15 POST_UTME_VERITAS_UNIVERSITY • 2025 • MATHEMATICS • objective

A population of bacteria grows according to the equation ( P(t) = \((2000e^{0\)\).2t} ), where ( t ) is time in hours. Find the rate of growth of the population at \(t = 5\\((2000e^{0).2t} ), where ( t ) is time in hours. Find the rate of growth of the population at\) hours.

Answer Options

Correct Answer A. \(400e^{0\).2(5)}
B. \(400e^{0\).2(10)}
C. \(400e^{0\).2(15)}
D. \(400e^{0\).2(20)}
Correct Answer
A
Correct Option:
\(400e^{0\).2(5)}

About This Question

This is Post Utme Veritas University 2025 Mathematics Question 15. It is one of the objective questions from the 2025 Post Utme Veritas University Mathematics examination.

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