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Suppose O can produce corn for $1 per bushel and wheat for $6 per bushel while S can produce corn for $2 per bushel and wheat for $4 per bushel. O has an absolute and comparative advantage in corn while S has an absolute and comparative advantage in wheat.
An increase in consumer incomes will lead to increases in the prices of all grocery store items. Please explain why this statement is true, false, or uncertain.
Q. 4 (a) If ,1xfxx show that .01"f (3) (b) Find the nth derivative of .22axx (3) (c) If cos ,nxlogbynthen show that 02122122nnnynxynyx (4
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A binary encoded signal with a bit-rate of Rb = 56 kbps is encoded using Uni-polar NRZ baseband encoding and then modulated using binary PSK (BPSK). What is the bandwidth required to transmit this modulated signal?
A 224 kHz
B 56 kHz
C 112 kHz
D 28 kHz
E 14 kHz
Please show working out if you can ?
In Progress...
3 (a) Show that f, given by 0x,00x,x1sinxf(x) is continuous at each point of R. (4) (b) Check whether the function f: RR given by ,xxxfis one one onto. Give reasons for your answers. (3) (c) Find .5limxx Also, show this graphically
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Q. 1 Which of the following statements are true? Give reasons for you answer. (This means that if you think a statement is false, give a short proof or an example that shows it is false. If it is true, give a short proof for saying so. For instance, to show that {1, Padma, blue} is a set’ is true, you need to say that this is true because it is well defined collection of 3 objectives.) (i) The domain of the function f given by }.{1\Ris1x2xf(x)22 (ii) Any curve with portions in the first and second quadrants is symmetric about y-axis. (iii) 121lim1limxxx does not exist. (iv) An ever function cannot be monotonic. (v) The curve )1(1)4(22xy has no asymptote parallel to axes. (vi) A function f, defined by f(x) = x sin x + cos x, is decreasing in .π/2o, (vii) If 11,)(odxxf then f must be an even function. (viii) .coscossin22xxdttdxdxx (ix) 1x2f(x)bygiven:fRRis differentiable on R. (x) The slope of the tangent of the curve 22xxy at the origin is 0. (20
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c) Find the angle between the x-axis and the tangent to the hyperbola xy = 9 at (3, 3).
b) Evaluate (i) 1383777limxxx (ii) 2
In Progress...
1. Write a program that consists of a while-loop that (each time around the loop) reads two ints and then prints them. Exit the program when a terminating '|' is entered.

2. change the program to write out "the smaller value is:" followed by the smaller of the numbers and "the larger value is:" followed by the larger value.
A book binder has one printing press, one binding machine and manuscripts of seven
different books. The time required for performing printing and binding operations for
different printing and binding operations for different books are shown below:

Book 1 2 3 4 5 6 7

Printing Time 20 90 80 20 120 15 65

Binding Time 25 60 75 30 90 35 50

Find the optimum sequence of processing of the jobs that minimises the total time required.
Also compute the optimal time required.
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I got a 100 on this one. The work was very well done.
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