integrate sqrt(16-y^2)/2 dy
\[\large \sqrt{16-y^2} = (16-y^2)^\frac{ 1 }{ 2 }\]
There isn't a rule for integration like the quotient rule is there?..
integration by parts or integration by subtitution
yeah, i'm looking at that right now.
First choose u and v u = (16-y^2)^1/2 v = 1/2
differentiate u and integrate v.
ya with me so far?
we're using the formula \[\large \int\limits_{}^{} udv = uv - \int\limits_{}^{} v~du\]
erm, wait me read up for a while >< coz preparing test for other subject tmr, n doing my engineering math assignment simultaneously
use the chain rule for u and integrate v (16-y^2)^1/2 = u u' = -2y/(16-y^2)^1/2 v = 1/2 integrating v = x/2 + c
I'm just following an example lol , not sure if i'm doing this correctly >.<
ok, nvm, we can study together coz i left my integration by parts and integration by substitution abt 1 year ald
i get the fundamental of integration by part ald
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