Demonstrate the inverse function relationship

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Examine the connection between the exponential and logarithmic forms to your problem. First, for y = bx if and only if x = logb y, both equations give the exact same relationship among x, y, and b. Next, use the rule of logarithms, logb M/N = logb M - logb N . Applying the given relations, convert the function, y = f(x) = 2300 * (1.4x ), into logarithmic form. Then, examine the function, y = g(x) = log1.4 (x) - log1.4 2300 = log1.4 x / 2300. Discuss this conversion and demonstrate the inverse function relationship between the functions, y= f(x) and y = g(x)?

Reference no: EM131826555

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