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Spring 2018 Final Term Papers Pattern & Questions 01 September 2018 to 12 September 2018 & Helping Material
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Current paper MTH601
1Find cumulative cost each year
2find the optimality condition ,use UV multiplier
3Find
U1+v1
U1+V2
4Calculate present worth(P(r))
5Initial basic feasible solution minimize the cost
6Discount cost in each year
7linear problem in standard form
or eak dual function ka question tha...
BEST OF LUCK...
My todays paper
Today’s Paper
Total Question = 52
MCQs = 40
Subjective = 12
Aik Question Graph ka tha
Aik Question Dual our primal ka tha jaisa assignment main tha (5 M)
Annual Cummulative cost Wala Question tha
UV Multiplier Wala Sawal tha
Least cost wala question tha lakin ajeeb tha solve hi nhi ho rha tha halankeh mujhy least cost method aata bhi tha
Baqi question past sy thy yeh waly
A company cost Rs. 500 operations and maintenance costs are zero for the first year and increased by Rs. 100 every year. If money is worth 5% every year, calculate present worth (P(r)) for each year. The resale value of the machine is negligibly small.
Answer
for each year increase in money = 5%
means to say that company significes 105 ruppes every year the company capital must be increaing as 105 * 500
0 5 
2 
1 1 
6 
2 
1 5 
5 2 
7 
2 
4 
3 7 
7 
5 
5 
10 

To find optimality condition we use UV multiplier process
Find
The cost of a new machine is Rs. 5000. The maintenance cost during the nth year is given by M_{n} = Rs.500 (n1), where n=1, 2, 3… If the discount rate per year is 0.05, determine discount factor (v^{n1}) for each year.
Solution:
M = 5000
M_{n} = 500 (n1)
V = 0.05
(v^{n1}) = ?
Nth year 
M_{n} 
(v^{n1}) 
1 
0 
1.00 
2 
500 
0.05 
3 
1000 
0.0025 
4 
1500 
0.000125 
Or
Nth year 
(v^{n1}) 
1 
1.00 
2 
0.05 
3 
0.0025 
4 
0.000125 
Determine whether the following Transportation model has initial feasible solution?

D_{1} 
D_{2} 
D_{3} 
D_{4} 
Supple 
Q_{1} 
x_{11} 
x_{12} 
x_{13} 
x_{14} 
6 
Q_{2} 
X_{21} 
X_{22} 
X_{23} 
X_{24} 
8 
Q_{3} 
X_{31} 
X_{32} 
X_{33} 
X_{34} 
10 
Demand 
4 
6 
8 
6 

Solution:
The transportation problems can berepresented mathematically as a linear programming model. The
Objective function in this problem is to minimize the total transportation cost given by
Z = c_{11}x_{11}+ c_{12}x_{12}+ ... + c_{mn}x_{mn}
Subject to the restrictions:
Row restrictions:
x_{11} + x_{12} + x_{13} + x_{14} = 6
x_{21} + x_{22} + x_{23} + x_{24} = 8
x_{31} + x_{32} + x_{33} + x_{34} = 10
Column restrictions:
x_{11} + x_{21} + x_{31} + x_{41} = 4
x_{12} + x_{22} + x_{32} + x_{42} = 6
x_{13} + x_{23} + x_{33} + x_{43} = 8
x_{14} + x_{24} + x_{34} + x_{44} = 6
And
x_{11} + x_{12} + x_{13} + x_{14}≥0
It should be noted that the model has feasible solutions only if
a_{1} + a_{2} + a_{3} + a_{4} = 4+6+8+6
Or
=
Baqi Yad nhi
Past ki konsi file sy aye subjective aur objective can you tell me please??
Bahi ap ke pass cs606 ke important papers h to plz send kre de
Mine MTH601 Current Paper:
Total question: 52
MCQs: 40
Subjective: 12
MCQs were from past paper and handouts.
1

2

6 7 
7 
0 10 
4

2 2 
12 
3 
1 10 
5 1 
11 
10 
10 
10 
Only write one stage and Two stage.
Current paper came from this past file .
Past papers.
Waqar's files.
all the questions was from mooaz file .. mcqs were different
Please send Mooaz file.......................
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