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How do you integrate this?
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\[\int\limits_{}^{}\frac{ dt }{ 2t^2 + 3t +1 }\]
well, just transform the equation to \[\int\limits_{?}^{?}2t^{-2}+3t^{-1}+1 dt\] does this make it easier to solve it?
hehe yes
but when I integrate 3t^-1 I get zero...
basic rule of integration, remember this. integral of 1/x = ln(x)
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can I just use u substitution?
@kelvin8262
u = 2t^2+3t+1 du= 4t+3 dt du-4t-3 = dt ?
well, due to simplicity of this, i won't recommend you to do it this way, consider that's directly integration is a easier way.
so -2t^-1 + 3ln|t|+t?
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yep. but don't forget the constant, C after integration.
oh ok so that's it ? :D
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