whats the differece between a indirect proof and a direct proof
Suppose the statement you want to show is A => B. A direct proof is constructive and shows how to arrive at the result; i.e., it starts with A and derives B. An indirect proof uses a different approach, by either - proving the contrapositive: not B => not A - arguing by contradiction. "Suppose A is true and B is not. Now show that leads to logical inconsistency."
One of the most famous proofs in mathematics is an example of an indirect proof: Show that the square root of 2 is irrational.
On the other hand, something like Pythagorus Theorem is proved directly.
so u could use it with geometry
direct and indirect methods can be and are used in any field of mathematics, including geometry.
ok for a direct proof would look like|dw:1324507744491:dw|
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