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Identifying Exponential Functions from a Table

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Section Exponential Functions Definition of an Exponential Function An Exponential function is a function that can be represented by the equation f(x) = abx where a and b are constants, b > 0 and b 1. The independent variable is in the exponent. Ex. f(x) = 2x is an Exponential function, but f(x) = x2 is not, because the variable is not in the Identify the equations of Exponential Functions . For those that are Exponential , identify a and )f(x) = ( )x b.)f(x) = x c.)f(x) = 5(3)x d.)f(x) = 4( )x e.)f(x) = 7x3 131312Identifying Exponential Functions from a Table A function is said to be an Exponential function if equal steps in the independent variable produce equal ratios for the dependent variable.

­ Horizontal Asymptote: ­ horizontal line that the graph gets really really close to, but never reaches and never intersects ­ Vertical Intercept (0, a) ­ Increasing (growth) if b >1 ­ Decreasing (decay) if 0 < b < 1. Ex.4 ­ Determine whether each table represents an exponential ...

  Horizontal, Vertical

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