Subjects
Applied Mathematics for Electrical Engineering - 3130908
Complex Variables and Partial Differential Equations - 3130005
Engineering Graphics and Design - 3110013
Basic Electronics - 3110016
Mathematics-II - 3110015
Basic Civil Engineering - 3110004
Physics Group - II - 3110018
Basic Electrical Engineering - 3110005
Basic Mechanical Engineering - 3110006
Programming for Problem Solving - 3110003
Physics Group - I - 3110011
Mathematics-I - 3110014
English - 3110002
Environmental Science - 3110007
Software Engineering - 2160701
Data Structure - 2130702
Database Management Systems - 2130703
Operating System - 2140702
Advanced Java - 2160707
Compiler Design - 2170701
Data Mining And Business Intelligence - 2170715
Information And Network Security - 2170709
Mobile Computing And Wireless Communication - 2170710
Theory Of Computation - 2160704
Semester
Semester - 1
Semester - 2
Semester - 3
Semester - 4
Semester - 5
Semester - 6
Semester - 7
Semester - 8
Mathematics-I
(3110014)
Maths-I-3110014
Indeterminate Forms and L'Haspital's Rule, Improper Integrals, Applications of definite integral
BE | Semester
1
Unit : Indeterminate Forms and L'Haspital's Rule, Improper Integrals, Applications of definite integral
BE - Semester -
Winter - 2019
-
17-01-2020
Total Marks :
70
Q1
(b)
Winter-2019
Evaluate
lim
x
→
0
xe
x
-
log
1
+
x
x
2
4 Marks
Unit : Indeterminate Forms and L'Haspital's Rule, Improper Integrals, Applications of definite integral
Q3
(a)
Winter-2019
Find the value of
β
7
2
,
5
2
.
3 Marks
Unit : Indeterminate Forms and L'Haspital's Rule, Improper Integrals, Applications of definite integral
Q3
(c)
Winter-2019
Find the volume of the solid generated by rotating the plane region bounded by
y
=
1
x
,
x
=
1
,
x
=
3
about the X axis.
7 Marks
Unit : Indeterminate Forms and L'Haspital's Rule, Improper Integrals, Applications of definite integral
Q4
(b)
Winter-2019
Evaluate
∫
0
∞
dx
1
+
x
2
.
4 Marks
Unit : Indeterminate Forms and L'Haspital's Rule, Improper Integrals, Applications of definite integral