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Undergrad Is every strictly increasing function onto?
If I want to prove that a non specified function f(x) that maps x -->x' is onto could I show that f(x) is one to one and that f(x')^-1 (the inverse function) is also one to one?? Would that be a valid justification to say that thus f(x) must be onto? More specifically I am looking to prove... -
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Prove A ∩ B ⊆ A ∪ B without Venn Diagrams
Homework Statement Prove that A intersection B is a subset of A union B without using Venn diagrams Homework Equations No relevant equations really The Attempt at a Solution What i am thinking is this: A union B = A+B- A intersection B shows the intersection is within the...- Piffo
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- Forum: Calculus and Beyond Homework Help