Look at picture then Evaluate each of the following f(3)=? f(7)=? f(10)=? Indicate where f(x) would have a local maximum x=?
@electrokid can you please help me.
@e.mccormick can you please help me
Do they give you f(0) or any other start point to find c?
No everything I tooka picture of and typed is all that they gave me
Do you think you can help me
trying to think of any way to do that without at least one known point.
ok cause I need quick help with this problem
@jim_thompson5910 Am I missing something here, since I don't see a known point to start with and find c to get all the rest from...
Ah, change of x to t. Missed that. OK. With that, if I recall, it is area under the derivative.
ok still confused but keep going
In the upper left, where it does \[f(x)=\int\limits_0^xg(t)dt\] The 0 to x part tels you that it is a definite integral, which is just the area under the curve.
ok
Because the curve is a bunch of straight lines, area can be found as triangles.
ok
so then how do I find the answers for f(3,7,10) and the x=?
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ok I see what you are doing but then what
Once you have that, it is f(3) Then take the area from 3 to 5 and add it, and 5 to 7 and add that. THe new total is f(7). From 7 to 10 is below the line, so it should be negative, so subtract that area.
This looks like the type of problem satellite73 thought you had yesterday.... but that one was a slightly different type were C changes need to be accounted for.
yes correct but he is not on so f(3)=2 f(7)=4 f(10)=-2
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