Suppose that is invested in a savings account in which interest is compounded continuously at % per year. That is, the balance P grows at the rate given by the following equation.
P(t)
(a)
Find the function P(t) that satisfies the equation. Write it in terms of and .
(b)
Suppose that $ is invested. What is the balance after years?
(c)
When will an investment of $ double itself?
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Suppose that P0 is invested in a savings account in which interest is compounded continuously at 6.6% per year. That is, the balance P grows at the rate given by the following equation. dP/dt - = 0.066P(t) Find the function P(t) that satisfies the equation. Write it in terms of P0 and 0.066.
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