With no additional information, it is impossible to solve this; there are infinitely many such functions. One, for example, is the constant function f(x) = 4.5.[math]\int_{0}^{10}f(x)=45[/math]
(I just put some random numbers in the limits and evaluation) but I come across these problems some times and I dont know what they are or how to deal with them
help is appreciated
thx
If \(\displaystyle \int f(x)dx =F(x) + C\), then you can say that F(10)-F(0) =45.[math]\int_{0}^{10}f(x)=45[/math]
I hope from the discussions above, you understood that the "random" problem you have posted does not have unique solution. Consequently, we cannot quite classify it (or name its genre) Thus, if you have an example-problem that you had solved - post it. That will give us an idea about its "name".[math]\int_{0}^{10}f(x)=45[/math]
(I just put some random numbers in the limits and evaluation) but I come across these problems some times and I dont know what they are or how to deal with them
help is appreciated
thx
[imath]\displaystyle\int_0^{10} {4.5{\kern 1pt} dx} = ?[/imath][math]\int_{0}^{10}f(x)=45[/math](I just put some random numbers in the limits and evaluation) but I come across these problems some times and I dont know what they are or how to deal with them
help is appreciated
Dr. Peterson posted that example, yesterday.[imath]\displaystyle\int_0^{10} {4.5{\kern 1pt} dx} = ?[/imath]
(Sssshhh!! The scuttlebutt is that pka wants to see the corner. He's never been there before so he has to do something bad.)Dr. Peterson posted that example, yesterday.
[imath]\;[/imath]