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Question: Is it true that if f(x) is a function and L is the line with equation y= -1 then L cannot be tangent to the graph of f(x) at more than one point?
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Can you think of a function that y=-1 is tangent to in more than one place?
sinx
what therom would be applied here to prove its false?
intermediate value?
its called a contradiction or contrapositive proof by contradiction is what we are looking for here
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can you think of a function that has the x axis as a tangent in two places?
f(x) = (x+1)^2(x-1)^2 -1.this has 2 local minimums at y=-1 , thus tangent to f(x) at 2 points
well there you go then, you proved the statement is wrong
what is the definition of proof by contradiction
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