Engineering Mathematics Certification Exam Tests

Engineering Mathematics Practice Test 23

The *Higher Order Thinking Skills Questions with Answers*, Engineering Mathematics MCQs PDF e-Book Download Test 23 to practice engineering mathematics placement tests. Practice Engineering Mathematics MCQ trivia questions, Higher Order Thinking Skills Questions with Answers Multiple Choice Questions (MCQ Quiz) for information technology certificate programs. The "Higher Order Thinking Skills Questions with Answers" App: Free download educational App for partial differential equations cheat sheet, higher order thinking skills questions with answers test prep for online engineering programs.

The Quiz: *Model of vibrating elastic string consists of the;* "Higher Order Thinking Skills Questions with Answers" App (Android & iOS) with answers: Two dimensional wave equation; One dimensional wave equation; Three dimensional wave equation; Four dimensional wave equation; for information technology certificate programs. Solve engineering mathematics questions and answers, Google eBook to download free sample for college entrance test.

MCQ 111:

*Model of vibrating elastic string consists of the *

- one dimensional wave equation
- two dimensional wave equation
- three dimensional wave equation
- four dimensional wave equation

b

MCQ 112:

*(y') ^{m}=f(x,y) is *

- Binomial differential equation
- Trinomial differential equation
- Polynomial differential equation
- Partial differential equation

a

MCQ 113:

*The Legendre differential equation may be solved using the standard*

- power series method
- logarithmic method
- exponential method
- homogeneous method

a

MCQ 114:

*The inverse Laplace transform is known as the*

- Bromwich integral
- Miller integral
- Newton integral
- Gauss integral

a

MCQ 115:

*Law which states that if f(x) is defined and continuous on the interval [a,b] and differentiable on (a,b), then there is at least one number c in the interval (a,b) is*

- Mean Value theorem
- Laurent theorem
- Bolzano theorem
- Miller theorem

a

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