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If R(t)represents the Rate at Which a Country's Debt Is r(2000)r(1990)20001990\frac{r(2000)-r(1990)}{2000-1990}

Question 21

Multiple Choice

If r(t) represents the rate at which a country's debt is growing, then the increase in its debt between 1990 and 2000 is given by


A) r(2000) r(1990) 20001990\frac{r(2000) -r(1990) }{2000-1990}
B) r(2000) r(1990) r(2000) -r(1990)
C) 11019902000r(t) dt\frac{1}{10} \int_{1990}^{2000} r(t) d t
D) 19902000r(t) dt\int_{1990}^{2000} r(t) d t
E) 11019902000r(t) dt\frac{1}{10} \int_{1990}^{2000} r^{\prime}(t) d t

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