R 1. Select the inverse of g(x) = log x-2 5 g(x)=5(10)+2 (x) = 2(10)*+5 g'(x)=5(2)* '(x) = 10(5)*+2 2. Select the range of f(x) = log(x 3) All real numbers Oy>0 Oy>3 3. Select the domain of [f(x) = ln(x+3). x < -3 x > -3 x > 1 x > 3 4. If log7(x) = 13, what is the value of log1/7(x)? 713 -13 1 13 1013 5. Select the function that matches the table of values. 17 -3 8 9 -2 4 -1 SIN 2 5 0 13 1 4 2 6 3 10 f(x) = log(x)+2 f(x)=2** Of(x) = log (2) +2 f(x)=2+2 6. Select the description of the transformation from f(x) = log(x) to g(x) = log(x). Vertical compression by a factor of 3 Vertical stretch by a factor of 2. Vertical stretch by a factor of 3. Horizontal stretch by a factor of 2. 1 3 7. Describe how the graph of y = log-1 relates to the graph of y = log(x). a=3 a=9 8. Select the value of a such that a log(x) is equivalent to log(x). a=3 a= 1 13 R 9. Select the equation of the graph 10 5 f(x)=5 f(x) = x |f(x) = log(x) Of(x)=log,(x) 5 - 10. Select the inverse of f(x) = (2)* 1. Of(x)=3-1 1 log({ } = f(x)=log, x+1 Of(x) = log(3x+3) Of(x) = log(3x-3)