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MTH301 Midterm Solved MCQs with References by Ali Shah

Calculus II PDF 3.1 MBUpdated 23 Oct 2026
Midterm past paper MTH301 Midterm Solved MCQs with References by Ali Shah PDF 3.1 MB
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Midterm past paper
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MTH301 Calculus II
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23 Oct 2026
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ASSALAM O ALAIKUM · All Dear fellows · ALL IN ONE MTH301 Calculus II · Midterm solved papers · From Sahiwal · BSCS 4th semester · Remember me in your prayers · Spring 2010 · MTH301- Calculus II (Session - 3)

  1. Every real number corresponds to ____________ on the co-ordinate line.

Infinite number of points

Two points (one positive and one negative)

A unique point

  1. There is one-to-one correspondence between the set of points on co-ordinate line and __________.

Set of natural numbers

Q3. Which of the following is associated to each point of three dimensional space?

An ordered pair

An ordered triple

  1. All axes are positive in __________octant.

First

Second

Fourth

Eighth

  1. The spherical co-ordinates of a point are 3, .What are its cylindrical co-ordinates?

,0

3 cos , 3sin ,0

3sin , 3 cos

3, ,0

  1. Suppose f x y xy y where x t and y t . Which one of the following is true?

df t dt = −

df t t dt = −

df t dt =

df t t dt = −

  1. Let w f x y z and x g r s y h r s z t r s then by chain rule w

r

w x w y w z

x r y r z r w x w y w z

r r r r r r

w x x w y y w z z

x r s y r s z r s

w r w r w r

r x r y r z

  1. Magnitude of vector is 2, magnitude of vector is 3and angle between them when placed tail

to tail is 45 degrees. What is

  1. 5

6.2

  1. 1
  2. 2
  3. Is the function ,x y f continuous at origin? If not, why?

,x y f is continuous at origin

0,0 f is not defined

0,0 f is defined but

0,0 lim

x y f x y does not exist

0,0 f is defined and

0,0 lim

x y f x y exist but these two numbers are not equal.

  1. Is the function f x y continuous at origin? If not, Why?

f x y is continuous at origin

0,0 f is not defined

0,0 f is defined but

0,0 lim

x y f x y does not exist

0,0 f is defined and

0,0 lim

x y f x y exist but these two numbers are not equal.

Q11. Let R be a closed region in two dimensional space. What does the double integral over R calculates?

Area of R

Radius of inscribed circle in R.

Distance between two endpoints of R.

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