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r(t)=(t^2+4,sin(2t),\frac{ t }{ 2t^2+4 }) suppose F(t) is an anti derivative of r(t), and it is known that F(0)=(1,-1,(1/2)ln(2)). Find F(t)
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little help, really not sure how to go about this question.
If F(t) is an anti-derivative for r(t), then when you differentiate F(t) you get r(t). So,\[\int\limits r(t) dt = F(t)\]
thanks that's what i needed to help me solve it.
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