Let f a rarr b and g aprime rarr bprime be functions that
Let f : A → B and g : A′ → B′ be functions that are onto. Define h : A × A′ → B × B′ as h(x, y) = (f (x), g(y)). Prove that h is onto.
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let f a rarr b and g aprime rarr bprime be functions that are onto define h a times aprime rarr b times bprime as hx
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