Dumdida said:
aye peepz my fwend is asking a question but i duno it coz i cant memba it soz if anyone knowz....; find the area enclosed between the curve y=2/(x-3)^2, the x axis and the lines x=0 and x=1, thanx in advance
It's an area question, so you treat y as the integrand and the x-values it is enclosed between as the limits. That is:
Integral of 2/(x-3)^2 from 0 to 1
To integrate this you'll need to recall that:
The indefinite integral of (ax+b)^n = [(ax+b)^(n+1)]/[a(n+1)]
In this case, a=1, b=-3, n=-2.
The integral is: -2/(x-3)
Applying the terminals 0 to 1:
1-2/3=1/3