Given the rate of investment is I(t)=2 t^1/3,where 't' is time.Suppose the initial capital stock K is 25. Find the amount of capital accumulation during the time intervals [0,1] and [1,3].
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In this question we will apply the concept of integration as follows :
K∫l(t) dt
K∫2t^1/3 dt
= 2K∫t^1/3
= 2K[3/4t^4/3]
We need the intervals [0,1] and [1,3]
[0,1]
25 × 2{ [3/4 × 1^4/3] - [3/4 × 0^4/3]}
50(3/4 - 0)
= 37.5
[1,3]
50{[3/4 × 3^4/3] - [3/4 × 1^4/3]}
50{ 3.245 - 3/4}
= 50 × 2.495
= 124.75
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