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N(t) = at/ K + t where a and K are positive constants. Differentiate R(t) with respect to t.?
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the first equation, I think this is a more accurate representation N(t)=a(t/K+t)
Well whatever the equation, just use the quotient rule: dy/dx = (gf'-fg')/(g^2) Where f is the term in the numerator and g is the term in the denominator (the ' indicates the derivative of that term).
\[N(t)=\frac{at}{K+t}\]? there is no R here
Typo? Or is there another part to the question?
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