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QUESTION 7 QUESTION 2 Given the following logarithm function, Given the following exponential function, f(x) = 1- log3(5 - x) f(x) =7 -43 -x Perform

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QUESTION 7 QUESTION 2 Given the following logarithm function, Given the following exponential function, f(x) = 1- log3(5 - x) f(x) =7 -43 -x Perform the method of transformations on the basic points of y = log: (X ) and fill in the blanks below: Perform the method of transformations on the basic points of y = 4" and fill in the blanks below: For each blank your answer should be submitted with no spaces between any characters. (1,0) is transformed to the point For each blank your answer should be submitted with no spaces between any characters. (3,1) is transformed to the point (0,1) is transformed to the point (9,2) is transformed to the point The Vertical Asymptote x=0 is transformed to (1,4) is transformed to the point (2,16) is transformed to the point The Horizontal Asymptote y=0 is transformed to QUESTION 8 Follow the steps for finding the algebraic equation of an inverse function to find the inverse of function f(x) given below f(x) =5*-4+1 QUESTION 3 Choose the correct match for the inverse function f(x ) from the options given: Use only the logarithmic properties to exactly evaluate the following logarithmic expression. The answer will be an integer. Of-1(x) = logs(x -4) - 1 log(100) -2log3(35) + 4In(e) + 3el(4) + In(1) Of 1(x) = logs(x + 1) +4 Of-1(x ) =5*-4-1 Of-1(x) = logs(x - 1) +4 QUESTION 4 Of-1(x) = logs(x - 1) +4 Use the One to One Property to exactly evaluate the following logarithm. The answer will be rational. Express the answer by typing a fraction in the form a/b. For_ example, typing 3/5 is the correct format and typing 0.6 is the wrong format. Of-1(x ) = logs(x + 4) + 1 log8(4) :k of-1(x)= 5*-4+1 - Of - 1 ( x ) = 5 * +4 - 1 QUESTION 5 Of-1 ( x ) = 5*- 1+4 Match the following log expressions to their correct evaluation. Of-1(x ) = 5*-1-4 - log3 (27) A. 5 B. 4 Of-1(x ) =5*+1+4 [ In(e5) C. 3 D. 2 Of-1(x) = logs(x + 1) -4 -1092 16 E. 1 F. O Of-1(x) = logs(x - 4) + 1 2log7(49) G. -1 Of-1(x) = logs(x - 1) -4 1+ In(e2) -31092(4) H. -2 1. -3 Of-1(x) =5*+1-4 J. -4 K. -5 Of 1(x) = logs(x +4) - 1 Of-1(x ) =5*+4 + 1

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