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STUDENT
NAME:-
ROLL
NO:-
ASSIGNMENT
DRIVE - SPRING – 2017
PROGRAM
- MASTER OF COMPUTER APPLICATION
SEMESTER
- I
SUBJECT
CODE & NAME - MCA113 - Foundation Of Mathematics
BK
ID B1646 NUMBER OF ASSIGNMNETS, CREDITS & MARKS 2, 4 Credits, 30 marks each
Assignment
Set -1 Questions
1 Evaluate It
[2+n+n2]/[2+3n+4n2]
n®¥
2 Find ππ/ππ₯,
ππ/ππ¦ at
the point (1,2) where π(π₯, π¦) = 2π₯2 − π₯π¦ + 2π¦2
3 Find all the second order derivatives for (π₯, π¦) = πΆππ 2π₯ − π₯2π5π¦ + 3π¦2.
Assignment
Set -2
1 Let A = {1, 2, 3, 4}, B = {1, 2, 3} and C =
{2, 4}. Find all sets X such that
(i) X Γ B and X Γ C (ii) X Γ A and X Γ B.
2 Write the negation of each of the following
conjunctions:
a) Paris is in France and London is in England.
b) 2 + 3 = 5 and 8 < 10.
3 Show that an ® 1 where
an =
1/nGet fully solved assignment. Buy
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hour or immediate
Charges rs
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If urgent then call us on 08791490301
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