Engineering Programs Courses

Chapter 5: Engineering Mathematics Exam Tests

Engineering Mathematics MCQs - Chapter 5

# Separable Ordinary Differential Equation Modeling Multiple Choice Questions (MCQs) PDF Download - 1

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The Separable Ordinary Differential Equation Modeling Multiple Choice Questions (MCQs) with Answers PDF (Separable Ordinary Differential Equation Modeling MCQs PDF Download) e-Book Ch. 5-1 to study Engineering Mathematics Course. Practice Exponential Growth MCQs, Separable Ordinary Differential Equation Modeling trivia questions and answers PDF for online engineering associate's degree programs. The Separable Ordinary Differential Equation Modeling MCQs App Download: Free learning app for boyle mariette law, linear accelerators, mixing problem career test to study online educational courses.

The Multiple Choice Question (MCQ Quiz): If A' growth rate of number of bacteria at any time t is proportional to number present at any time t then A'; "Separable Ordinary Differential Equation Modeling" App Download (Free) with answers: C+A; CA; C/A; AA; for online engineering associate's degree programs. Solve Logarithm Quiz Questions, download Google eBook (Free Sample) for job assessment test.

## Separable Ordinary Differential Equation Modeling Questions and Answers : MCQ Quiz 1

MCQ 1: If A' growth rate of number of bacteria at any time t is proportional to the number present at any time t then A'

1. cA
2. c+A
3. c/A
4. AA

MCQ 2: For a gas at low pressure p and constant temperature T has volume V equals to

1. constant/p
2. V/p
3. P/V
4. p

MCQ 3: Experiments show for a gas at low pressure p and constant temperature T has rate of change of volume V(p) equals to

1. −p
2. −V/p
3. −p/V
4. −pV

MCQ 4: When alpha particles enters an accelerator and undergoes a constant acceleration that increases the speed of particle from 103m/sec to 104m/sec in 10-3sec then distance covered by alpha particle in 10-3 will be

1. 2.5 m
2. 4.5 m
3. 5.5 m
4. 7.6 m

MCQ 5: If rate of flow of water of tank's inlet and outlet is constant so rate of change of volume w.r.t time i.e. dV/dt will be

1. 0
2. 1
3. −1/x

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