This printable supports Common Core Mathematics Standard HSF-IF.C.7e, HSF-IF.C.7

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Graphing Exponential and Logarithmic Functions (Grades 11-12)

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Graphing Exponential and Logarithmic Functions

The graph of an exponential function of the form [math]f(x) = a*b^(c \ x) + d[/math], where [math]a,b,c,d[/math] are real numbers, always has a horizontal asymptote.
  1. True
  2. False
The graph of a logarithmic function of the form [math]f(x) = a*log_n(bx + c) + d[/math], where [math]a,b,c,d in RR[/math] and [math]{n in RR | n>0 " and " n!=1}[/math], always has a vertical asymptote.
  1. True
  2. False
When graphing the function [math]f(x) = a \ 10^(bx \ + \ c) + d[/math], where [math]a,b,c,d[/math] are integer values, there is a possibility that there is no y-intercept.
  1. True
  2. False
Graph the function.
Coordinate Plane - 10x10 - Blank

Graph the equation.
[math]y = 2e^-x-2[/math]
Coordinate Plane - 5x5 -  Blank

Graph the function [math]f(x) = 3 e^(2x -3) - 1[/math].
Coordinate Plane - 5x5 -  Blank

Graph the function [math]f(x) = 3e^(-x^2)[/math].
Coordinate Plane - 5x5 -  Blank

Graph the function [math]f(x) = log_{10}(x-1)+4[/math]. Label the graph fully.
Coordinate Plane - 10x10 - Blank

Graph the function [math]f(x) = log_{1/2}(x)[/math].
Coordinate Plane - 10x10 - Blank

Graph the function [math]g(x) = log_e(-x+1) +3[/math].
Coordinate Plane - 10x10 - Blank

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