can some one graph this please?? ill award and fan ! it is an upside-down parabola with a vertex at x=1 (third charateristic) and zeros at x=0 and x=2 (first charateristic) and the second says that the slope of the tangent line is positive when x<1 so the graph rises from left to right until it gets to x=1 and the fourth says that the slope is negative meaning it falls from left to right after x=1 making the graph an upside-down parabola
The vertex is (1,0)? and it has two other zeros? Or is it just a plain old parabola with the vertex at (1,1)?
@ovenmitt12 the original question is this Sketch the graph of a function f(x) having the following characteristics...? f (0) = f (2) = 0 f ' (x) > 0 if x < 1 f ' (1) = 0 f ' (x) < 0 if x > 1 f " (x) < 0
i thought that would be what the graph would look like
I think you have it.... It would be a parabola with: vertex (1,1) P(0,0) and P(2,0) and with f''(x) < 0 it would be concave down....
My turn... What are the zeros of x^3-4x+1?
i understand it i just don't write get how im suppose to graph that :(
I think you just have to graph the original function that would have been a parabola... I don't think you would have to graph any of the derivative or the second deriv.
can you draw that out please,because what the graph is suppose to look like is were im lost
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