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All Current Mid Term Papers Spring 2013 (25 May 2013 ~ 06 June 2013) at One Place

From 25 May 22, 2013 to 06 June 2013 Spring 2013

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Please Share your Current Papers mid Term Papers Spring 2013 Questions/Pattern here to help each other.

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My todays paper 25 may 2013

20 mcq's and 6 sub questions 2 of 2 marks, 2 of 3marks, 2 of 5 marks

mcq's were from past papers and book also so read book throughly

sum the series upto nth term 1^2,3^2,5^2....  (5marks)

find the 8th term of G.P (i forgot the values ) (2marks)

find function (f-g)(x) (2marks)

a set a=(1,2,3) and relation was given and we have to find R(bar)      (3marks)

nad there were two more question also .

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Total question were 26.

20 MCQs, 2 questions of 2 marks, 2 questions of 3 marks, and 2 questions of 5 marks.

Most of the questions were from past papers.

Question: ,1,10^2, 10^3,10^4………

is

Arithmetic series

►Geometric series

►Arithmetic sequence

►Geometric sequence

Arrangement of rows and columns that specifies the truth value of a compound proposition for all possible truth values of its constituent propositions is called

► Truth Table

► Venn diagram

► False Table

► None of these

Check whether

36  1 (mod 5)

33 1 (mod10)

► Both are equivalent

► Second one is equivalent but first one is  not

► First one is equivalent but second one is not

Null set is denoted by

► (phi) or { }.

► A

► None of these

The statement describes p→q = (p^ ~q)→c

Commutative Law

Implication Laws

Exportation Law

Find the sum of the infinite G.P.

Exclusive OR is logically equivalent to:

Ans: (p ∨ q) ∧ (∼p ∨ ~q)

An argument is valid if _______ of its premises implies conclision.

ANs: Conjunction

One question was about fog.

One question was related to matrix. I was asked to draw matrix of RoS, and then was supposed to take it's transpose.

There was question, in which a Relation was given and I had to check whether it is an equivalence relation or not.

MTH202
Mid Term Spring 2013
Session 3 Date 25-05-2013
BC120200925

Total Questions 26
MCqs 20
Subjective 6

Q.No 1
A circuit with two input signals and one output signal is called
NOT-gate (or inverter)
AND- gate
None of these
Q.No2
{ } = { }
True
False

Q.No3
If f(x)= x+1 and g(x)= 2x2 1 then (2f - 1g)x=

Q.N04
The statement “It is not raining if and only if roads are dry” is logically equivalent to

If roads are dry then it is not raining.
Roads are dry if and only if it is not raining
If it is not raining then roads are dry
None Of these.

Q.No5
An arrangement of rows and columns that specifies the truth value of a compound proposition for all possible truth values of its constituent propositions is called

Truth Table
Venn Diagram
False table
None of these

Q.No 6
A ∩ (B U C) = (A ∩ B) U(A∩ C) is called

Distributivity of intersection over union
Distributivity of union over intersection
None of these
Distributivity Law

Q.No7
A circuit with two input signals and one output signal is called

NOT-gate
AND- gate
None of these

Q.No8
Let A= {1, 2, 3, 4} and R = {(1, 1), (2, 2), (3, 3),(4,4)} then

R is anti symmetric.
R is transitive.
R is reflexive.
All given options are true

Q.No9
If f(x) = x and g(x)=-2x then (f+g)x =
3x

–x
Q.No10
Let the real valued functions f and g be defined by
f(x) = 2x + 1 and g(x) = x2 – 1
Obtain the expression for fg(x)

Q.No11
Let A={1,5,9} and B={6,7}
Then find Cartesian product from A to B and from B to A. Is both are equal or not Also Justify.

Q.No12

MTH202_Mid_Term_Paper_Spring_2013_25_05_2013

Attachments:
##### MTH 202 paperMCQ's 20 markssets 5, logics 4, composition 4, relations 4(f-g)(x) ------ 2 marksfind domain & range of relaion ------ 2 marks(f 0 f) find krna tha --------- 3 marksA x A relation bnana tha or R k equivalent tha k nhi btana tha ------ 5 marksf(x) = 5x-2 one-two-on or onto function btana tha ----- 5 marksf(x) = 1/x^2-4 find the points where function not well defined ---- 5 markss

20 mcq's and 6 sub questions 2 of 2 marks, 2 of 3marks, 2 of 5 marks
mcq's were from past papers and book also so read book throughly

sum the series upto nth term 1^2,3^2,5^2.... (5marks)
find the 8th term of G.P (i forgot the values ) (2marks)
find function (f-g)(x) (2marks)
a set a=(1,2,3) and relation was given and we have to find R(bar) (3marks)

20 MCQs, 2 questions of 2 marks, 2 questions of 3 marks, and 2 questions of 5 marks.

Most of the questions were from past papers.

Question: ,1,10^2, 10^3,10^4………
is
►Arithmetic series
►Geometric series
►Arithmetic sequence
►Geometric sequence

Arrangement of rows and columns that specifies the truth value of a compound proposition for all possible truth values of its constituent propositions is called

► Truth Table

► Venn diagram

► False Table

► None of these

Check whether
36 1 (mod 5)
33 1 (mod10)
► Both are equivalent
► Second one is equivalent but first one is not
► First one is equivalent but second one is not

Null set is denoted by

► (phi) or { }.

► A

► None of these
The statement describes p→q = (p^ ~q)→c

Commutative Law
Implication Laws
Exportation Law
Find the sum of the infinite G.P.
Exclusive OR is logically equivalent to:
Ans: (p ∨ q) ∧ (∼p ∨ ~q)
An argument is valid if _______ of its premises implies conclision.
ANs: Conjunction
One question was about fog.
One question was related to matrix. I was asked to draw matrix of RoS, and then was supposed to take it's transpose.
There was question, in which a Relation was given and I had to check whether it is an equivalence relation or not.

Kindly give the past papers link

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