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use the limit process to find the area of the region between f(x) = x^2 + 2 a interval [0, 3]Asked by Morgan
use the limit process to find the area of the region between f(x) = x^2 + 2 a interval [0, 3]
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Answered by
DonHo
I think all you do is integrate this from 0 to 3
So the integral of x^2 + 2:
integral of x^2:
x^3/3
integral of 2:
2x
so integral:
x^3/3 + 2x
now integrate this from 0 to 3:
from 3:
3^3/3 + 2*3 = 15
from 0:
0^2+2*0 = 0
15 - 0 = 15
I think this is how you approach this. I don't know what the limit process is, but I can't see what else you could do considering that its given you intervals to integrate at.
So the integral of x^2 + 2:
integral of x^2:
x^3/3
integral of 2:
2x
so integral:
x^3/3 + 2x
now integrate this from 0 to 3:
from 3:
3^3/3 + 2*3 = 15
from 0:
0^2+2*0 = 0
15 - 0 = 15
I think this is how you approach this. I don't know what the limit process is, but I can't see what else you could do considering that its given you intervals to integrate at.
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