Evaluate the area of the region between the following curves for x in (-1,1) y=4x^2+5 y=-3
looking to integrate right?
if that is how you find the area yes!
that is integrate \[\int_{-1}^1(4x^2+8)dx\] you know how to do this?
yes and i tried that but it said that answer wasnt right :/
what did you get as your answer?
18.66666667
ah that is why
not sure how you got it, but lets do it the easy way \[\int_{-1}^14x^2dx+\int_{-1}^18dx\] second part is \(2\times 8=16\) from your eyeballs.
first part need the anti derivative of \(4x^2\) which is \(\frac{4}{3}x^3\)
soo how should i calculate the answer?
oh damn i get the same thing!!!
sorry i thought something was different is this an on line homework?
yes
the answer is \(\frac{56}{3}\) if it is on line maybe you should just try the fraction
yes thats right thank you!!!!
what system are you using? it is possible that it doesn't like 18.33333...
you are welcome, but you did all the work. i just helped with the input
would you know this one? y=e^x+5 y=9 ??
given no constraints
what exactly is the question?
area between the curves?
that can't be right because there is no area between the curves what does the question ask?
yes thats what it is asking for
are you sure? because it doesn't make sense really. the region is not bounded in any way,
\(y=9\) is just a horizontal line, and \(e^x+5\) is an exponential curve looks like this http://www.wolframalpha.com/input/?i=y%3De^x%2B5%2Cy%3D9
so there is no region between the curves maybe you could post the problem
i know thats why its given me trouble byt thx for tryin
yw
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