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Home » Solution: Given $ R(4) = 2R(0) $, substitute into the equation: $ 1000e^4k = 2 \cdot 1000 $. Simplify to $ e^4k = 2 $. Take the natural logarithm: $ 4k = \ln(2) $, so $ k = rac\ln(2)4 $. Thus, $ oxed{\dfrac\ln(2)4} $. - AMAZONAWS

Solution: Given $ R(4) = 2R(0) $, substitute into the equation: $ 1000e^4k = 2 \cdot 1000 $. Simplify to $ e^4k = 2 $. Take the natural logarithm: $ 4k = \ln(2) $, so $ k = rac\ln(2)4 $. Thus, $ oxed{\dfrac\ln(2)4} $. - AMAZONAWS

📅 March 11, 2026 👤 scraface
Mar 11, 2026
Solution: Given $ R(4) = 2R(0) $, substitute into the equation: $ 1000e^{4k} = 2 \cdot 1000 $. Simplify to $ e^{4k} = 2 $. Take the natural logarithm: $ 4k = \ln(2) $, so $ k = rac{\ln(2)}{4} $. Thus, $ oxed{\dfrac{\ln(2)}{4}} $.

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