Engineering Mathematics I | Question Paper | 2017 | Spring Semester | BE | Pokhara University

POKHARA UNIVERSITY (PU)

Level: Bachelor

Program: BE

Course: Engineering Mathematics I

Semester: Spring

Year: 2017

Full Marks: 100

Pass Marks: 45

Time: 3 hrs

| DOWNLOAD PDF | Bachelor Level | BE - Engineering Mathematics I | Question Paper | 2017 | Spring Semester | Pokhara University (PU)

Candidates are required to give their answers in their own words as far as practicable.
The figures in the margin indicate full marks.

Attempt ALL the questions.

1. 

a) Examine continuity and differentiability at x=2 of the function

f(x) = -2+3x-x²     when 0≤x ≤2
      = 2-x              when 2<x <4
Or,
State Leibniz theorem. If y=a cos(logx) + b sin(logx), show that x²y_n+2 +(2n+1) xy_n+1 (n²+1) y_n=0. [8]

b) State and prove Lagrange's mean value theorem. Verify it for f(x)=x²+3x+2 at [0,2]. [7]

2.

a) State L'Hospital theorem and evaluate the limit: [7]

See More:-

View the question paper of BE Engineering Mathematics I | Spring Semester | 2017 | Bachelor Level | Pokhara University (PU)

Question Paper Of  Engineering Mathematics I 2017 Spring BE Pokhara University | BE Exam Papers 2017

Question Paper Of  Engineering Mathematics I 2017 Spring BE Pokhara University | BE Exam Papers 2017

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