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The rate of change in sales S is inversely proportional to time t(t > 1) measured in weeks. Find S as a function of t if sales after 2 and 4 weeks are 200 units and 350 units respectively. A. S(t) = 550[ln⁡t ln⁡3 + 150] B. S(t) = 50[3 ln⁡t ln⁡2 + 1] C. S(t) = 50[11 ln⁡t ln⁡2 + 1] D. S(t) = 550[ln⁡t ln⁡3 + 1] E. S(t) = 50[3 ln⁡t ln⁡2 + 11]

The rate of change in sales S is inversely proportional to time t(t > 1) measured in weeks. Find S as a function of t if sales after 2 and 4 weeks are 200 units and 350 units respectively. A. S(t) = 550[ln⁡t ln⁡3 + 150] B. S(t) = 50[3 ln⁡t ln⁡2 + 1] C. S(t) = 50[11 ln⁡t ln⁡2 + 1] D. S(t) = 550[ln⁡t ln⁡3 + 1] E. S(t) = 50[3 ln⁡t ln⁡2 + 11]

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The rate of change in sales S is inversely proportional to time t ( t > 1 ) measured in weeks. Find S as a function of t if sales after 2 and 4 weeks are 200 units and 350 units respectively. A. S ( t ) = 550 [ ln ⁡ t ln ⁡ 3 + 150 ] B. S ( t ) = 50 [ 3 ln ⁡ t ln ⁡ 2 + 1 ] C. S ( t ) = 50 [ 11 ln ⁡ t ln ⁡ 2 + 1 ] D. S ( t ) = 550 [ ln ⁡ t ln ⁡ 3 + 1 ] E. S ( t ) = 50 [ 3 ln ⁡ t ln ⁡ 2 + 11 ]

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