Question
Consider the following functions for non-zero positive integers, p and q.
f(p, 1) = p
; g(p, 1) = p
Which one of the following options is correct based on the above?
Options :
π(2,2) = π(2,2)
π(π(2,2), 2) < π(2, π(2,2))
π(2,1) β π(2,1)
π(3,2) > π(3,2)
Answer :
π(2,2) = π(2,2)
Solution :
Option 1 :
f(2, 2) = 22 β 4
g(2, 2) = 22 β 4
f(2, 2) = g(2, 2) β True
Option 2 :
f(g(2, 2), 2) = f(4, 2) = 42 β 16
f(2, g(2, 2)) = f(2, 4) = 24 β 16
f(g(2, 2), 2) < f(2, g(2, 2)) β Not True
Option 3 :
g(2, 1) = 21 β 2
f(2, 1) = 21 β 2
g(2, 1) β f(2, 1) β Not True
Option 4 :
f(3, 2) = 32 β 9
g(3, 2) = 32 β 9
f(3, 2) > g(3, 2) β Not True
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