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  1. 4 + 1) = log ( x2 + 2) 5. y = log ( 2 ⋅ 5. 3 − 9) = log ( 3 x5 + 9) 3. Create your own worksheets like this one with Infinite Algebra 2. Free trial available at KutaSoftware.com.

  2. INVERSES - EXPONENTIAL & LOGARITHMIC. Find the inverse of each function. x. 5 1) y = 10. 3) y = log 3x. 5. x. 6. 5) y =.

  3. (a) Find a formula for the number of bacteria at time t. (b) Find the number of bacteria after one hour. (c) After how many minutes will there be 50 000 bacteria?

  4. Finding Inverses of Logarithmic Functions Find the inverse of each function. 1) y = log 3 x 2) y = log 1 2 x 3) y = log x 4) y = log 5 x 5) y = log 4 x 6) y = log 6 x 7) y = log x 2 8) y = ln x 9) y = log x 4 10) y = log 2 x 11) y = log x − 2 12) y = log (3x) 13) y = log (x − 1) 14) y = log (x + 6) 15) y = log (x + 4) 16) y = 9log x 17) y ...

  5. Since the exponential and logarithm functions are inverses we can use the same methods in the previous worksheet to nd inverses. Example 1 : Find the inverse of f(x) = log(x+ 1).

  6. Find the inverse of logarithmic function : Problem 1 : y = 2 logx3. Solution. Problem 2 : y = log6 3x. Solution. Problem 3 : y = log2x3.

  7. MA 103 CHAPTER 9: LOGARITHMIC FUNCTIONS SECTION 9.1: INVERSE FUNCTIONS. The following table gives values of a function f(x) for six inputs 0, 1, 2, 3, 4, and 5. The inverse of f, written f –1, and read "f inverse" sends outputs of f to inputs of f. For example: f sends 5 to 8 and f –1 sends 8 to 5.

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