[" 83."A={a,b,c},B={2,1,0},f={(a,2),(b,0),(c,2)}" .Then "f" is "],[" 1) a function "2" ) a one one fineting "]

If ={(a,1),(b,-2),(c,3)},g={(a,-2),(b,0),(c,1)} then f^(2)+g^(2)=

If f={(a, 0), (b, -2), (c, 3)}, g={a, -2), (b, 0), (c,1)} then f//g=

If f={(a, 0), (b, 2), (c, -3)}, g={(a, -1), (b, 1), (c, 2)} then 2f-3g=

If f={(a, 1), (b, -2), (c, 3)}, g={(a, -2), (b, 0), (c, 1)} then f^(2)+g^(2)=

A function f: A to B where A ={a,b,c} , B={1,2,3,4} , How many function can be defined from A to B which are not one-one such that 2 belong f(A)

Let A={a, b, c} and B={-2, -1, 0 ,1 ,2} .Write the total number of one-to-one functions from set A to set B .

Let A={a,b,c} and B={1,2,3} . Let f : A rarr B be a function where f= {(a,2),(b,1),(c,1)} Find f^-1 , if exists in each case.

Let A = { a, b,c } and B = {1, 2, 3, 4} . Then the number of elements in the set C = { f : A to B |2 in f(A) and f is not one-one } is

Assertion (A) : The function f:(1,2,3)to(a,b,c,d) defined by f={(1,a),(2,b),(3,c)} has no inverse. Reason (R) f is not one-one.