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If (f:A\to B) and (g:B\to C), and (g\circ f) is one-one, which conclusion is always correct?

Answer and explanation

Correct answer: (f) is one-one

Step 1: Suppose (f(a)=f(b)). Step 2: Then (g(f(a))=g(f(b))), meaning ((g\circ f)(a)=(g\circ f)(b)). Since (g\circ f) is one-one, (a=b). Step 3: In composition, this is how one concludes that the first function is one-one.

Related tags

Composition Of FunctionsOne-OneInjectionProofOne One FunctionRelations And FunctionsMathematicsClass 12 Mcq

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