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Let $A = \{x, y, z\}, B = \{u, v, w\} and f : A \to B$ be defined by f(x)=u, f(y)=v, f(z) = w. Then f is

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surjective but not injective

injective but not surjective

bijective

None of the above

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detailed solution

Correct option is C

A={x,y,x}, B={u,v,w} Now, f :A→Bf is one -one and f is onto.

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Let A=x,y,z, B=u,v,w and f:A→B be defined by f(x)=u, f(y)=v, f(z) = w. Then f is

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Ready to Test Your Skills?

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Let $A = \{x, y, z\}, B = \{u, v, w\} and f : A \to B$ be defined by f(x)=u, f(y)=v, f(z) = w. Then f is