"Let `f: A to B` and `g: B to C` be two functions. Then; (i)if `gof` is onto then g is onto;

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Let f: A to B and g: B to C be two functions. Then, if gof is onto then g is onto, if gof is one...

Proof that if g o f is Surjective(Onto) then g is Surjective(Onto)

If gof is onto then g is onto | If gof is surjective then g is surjective || NumberX

If gof is onto and g is one one then f is onto | If gof is surjective and g is bisective || NumberX

Are f and g both necessarily onto, if gof is onto?

Proof that if g o f is Injective(one-to-one) then f is Injective(one-to-one)

gof be surjective and g be injective, then f is surjective | DR Colleger |

Are f and g both necessarily onto, if `gof` is onto?...