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Pg. 282/292 Homework

Pg. 282/292 Homework. Pg. 301 #23 – 51 odd #7 $749.35 #15 $230.43 #17 $884.61 #1 x = 2 #2 x = 1 #3 x = 3 #4 x = 4 #5 x = -4 #6 x = 0 #7 no solution #8 x = 2 #9 Graph #10 Graph #11 Graph #12 Graph #13 x = 81

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Pg. 282/292 Homework

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  1. Pg. 282/292 Homework • Pg. 301 #23 – 51 odd • #7 $749.35 #15 $230.43 • #17 $884.61 #1 x = 2 • #2 x = 1 #3 x = 3 • #4 x = 4 #5 x = -4 • #6 x = 0 #7 no solution • #8 x = 2 #9 Graph • #10 Graph #11 Graph • #12 Graph #13 x = 81 • #14 x = 32 #15 x = 5 • #16 x = 8 #17 x = • #18 x = ± ½ #19 x = ± 3 • #20 x = 0, x = 2

  2. 5.4 Logarithmic Functions and Their Properties Properties

  3. 5.4 Logarithmic Functions and Their Properties Rewrite the following Logarithms The Nature of Logarithms Why do we deal with positive x values when dealing with logs? What information do we always know about a log? What does the parent function of a log look like? Compare that to the parent function of an exponential.

  4. 5.5 Graphs of Logarithmic Functions Graphing Logarithms Prove it! • In order to graph a logarithm in your calculator, you must use the change of base formula:

  5. 5.5 Graphs of Logarithmic Functions Transitions Graph the following Logarithms State the transitions and/or reflections that occur and the domain and range. • The graph of any logarithmic function of the form y = alogb(cx + d) + kcan be obtained by applying geometric transformations to the graph of y = logbx

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