Quote (thenoose @ Feb 11 2014 09:34pm)
Also, whats the website/program you used to generate that nice image?
the name of the program is LaTex. You can download and install it, or if you want to do small projects (like what I linked) you can use some online sites. Here is one:
http://arachnoid.com/latex/
I don't have the code anymore I used, but the code for the first line is:
Code
\int(At-Bt^2)dt\\
Quote (thenoose @ Feb 11 2014 09:34pm)
One more question. So I found the equation for velocity --- v(t) = .75*t^2−.04*t^3 now it asks to find the maximum velocity attained.
I solved the problem by solving the a(t) equation for zero, when velocity starts to decrease. Then plugged the (t) value back into the velocity equation. Is that the best/only way to solve for this or can you figure this out directly from the velocity equation?
the function decreases from (-infinity , 0) so it has no clear maximum
However, I'm sure what you are really being asked is what is its maximum values when x > 0.
The easy way to find it is take the function and set it equal to 0, then solve for x. Then you
must test each solution and the end points of the function to see if they are maximum or minimum (or something else). In this case the interesting solution (your answer) 18.75 (velocity units, can't remember what they were)