suppose that some variable is growing at constant
a. Prove that the natural logarithm of that variable is a linear function of time.
b. Find the intercept and slope of the linear function in part a.
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suppose that some variable is growing at constant rateanbspnbspnbspnbspnbspnbspnbspprove that the natural logarithm of that variable is a linear
when a variable grows at constant rate then the graph of the ln of the variable is a linear function of time with slope that is
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for every penny that the price of gasoline goes up the us postal service experience a monthly fuel cost increase of 8 million state what assumptions
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