Given A={2,3,4} and B={5,6} Feid A× B
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A function f:A→B where for every x1,x2∈X, f(x1)=f(x2)⇒x1=x2 is called a one-one or injective function.
(i) Let f:A→B denotes a mapping such that
f={(x,y):y=x+3
It can be written as follows in roster form
f={(2,5),(3,6),(4,7)}
But this is an injective mapping.
(ii) Let g:A→B denotes a mapping such that
g={2,2),(3,5),(4,5)}
Here it is clear that it is not an injective mapping.
(iii) Let h:B→A denotes a mapping such that
h={(2,2),(5,3),(6,4),(7,4)}
Here it is clear that every first components is from B and second is from A thus h is a mapping from B to A
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