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MTH202 ALL Current Mid Term Papers Fall 2016 And Past Mid Term Papers at One Place from 17 December 2016 to 29 December 2016

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.•°How to Download past papers from study groups°•.

please send me.. mid past paper of Mth202 or mail....

hafiz.azeem.464@gmail.com

Share Your Current Mid Term Papers (Questions/Pattern) 17 December 2016 to 29 December 2016 & Past Papers as well here to help each other. Thanks 

My today paper.. By Asifa Rai 
 Mth202 mid term
Mostly mcqs past papers….moaaz file…..80% mcqs past papers;
Short question:
Q:1 2 MARKS


Q:2 2 MAKRS
Determine whether f is a function from Z to R if
F(n)=
Q:3 5 MARKS
MAKE the truth table:show that:.

Q:4 5 marks:
Show sequence 0,1,3,7,2^n-1 for n0 recurrence relation:

Mth202 mid term
Mostly mcqs past papers….moaaz file…..80% mcqs past papers;
Short question:
Q:1 2 MARKS

Q:2 2 MAKRS
Determine whether f is a function from Z to R if
F(n)= 
Q:3 5 MARKS
MAKE the truth table:show that:.
Q:4 5 marks:
Show sequence 0,1,3,7,2^n-1 for n0 recurrence relation

MCQs mostly past paper sy aye thy Moaaz ki file sy ...
subjective men...
Truth Table bnana tha
set A ka relation R show krna tha whether it is symmetric or not...
fog(x) k 2 questions thy or Matrix sy show krna tha SoR,,,
Cuto mukk gya paper,,,,,
MTH202
MTH202 (Nut shell )
NOTE : (look it before 10 mins of exam )
function-1st and non repetive 
domain codomain
range
x->y image f(a) =b f(b)=bc then fa is imag of fb
--one-one injective 
all domain musts be project to some distinct co domain 
not neccssary for codomain
--onto surjective: codomain can have atleast
one of the domain elment
bijective both: 
gof x-->z
fog z--> x
qoutient : f(x)/g(x)-----where g(x) not ne 0
cardinality : one to one and onto between A AND B
sequence Ak= k/(k+1) k:nth term
arithematic sequence : an=a1 + (n-1)d
sum of arithematic series = Sn= n/2[2a + (n-1)d]
geometeric sequence : an=a*r power (n-1) r: a2/a1
sum of geometeric series = a(1-r^n)/(1-r)
summation : sigma is sum of all terms 
(where upper part of sigma represents) the number of terms
recursion needs : a) base b) recursion principle

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