Rewrite the given equation using exponential form: x - 3 / 4 = 1 / 8 Raise both sides of the above equation to the power -4 / 3: (x - 3 / 4) - 4 / 3 = (1 / 8) - 4 / 3 simplify: x = 8 4 / 3 = 2 4 = 16 More on Logarithm and Exponential Questions with Answers and Solutions - Grade 11 View PRACTICE Expon and Log Functions test (1).pdf from MATH 3 at Cox Mill High School. Math 3 Unit 2 PRACTICE and REVIEW, Exponential and Logarithmic Functions Multiple Choice Identify the choice

Oct 19, 2020 · The asymptotes for exponential functions are always horizontal lines. Point 2: The y-intercepts are different for the curves. Finding the location of a y-intercept for an exponential function requires a little work (shown below). To determine the y-intercept of an exponential function, simply substitute zero for the x-value in the function. Logarithmic functions are very helpful when working with phenomena that have a very wide range of values, because they allow you to keep the values you actually work with in a smaller range. Exponential functions are helpful with phenomena that change very quickly, or that grow or decay by a percentage over a particular time period.

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