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I want to prove that this function crosses the $x$ axis only twice.
Can a function cross the y axis twice. See the figure below for. A twice differentiable function $f$ satisfies $f′′(x)+f(x)=−xg(x)f′(x)$, $\forall x\ge 0$. If there were, the curve would.
You just need a definition for a crossing point that does not. Want to join the conversation?. This is where two graphs cross, or intersect each other.
For example, look at the graph below: If you write the equation in the form y =. I have this function ($x>0$):
First, we are going to look at intersecting graphs. I'm trying to do this assignment: ( 5 votes) upvote.
How often, depends on the discriminant. However, the essence of your hypothesis still holds: Looking at the graph, we can find the intercepts.
There cannot be more than one such point, for the graph of a quadratic function.
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