I need help with #1 and #2 201Learning Activity-Section 9.6- Logarithmic EquationsNames:Solve by using the equivalence property of logarithmic expressions, and write the solution set.1. In(x -66)= In(-5x)Solve by using exponential form, and write the solution set.2. 8 log(3x+28)-5=11

Answered: Image /qna-images/answer/1f487d39-faad-4db7-88ea-395cfe893b7f.jpg

Answered: Solve by using the equivalence property…

Trigonometry (MindTap Course List)

10th Edition

ISBN:9781337278461

Author:Ron Larson

Publisher:Ron Larson

Chapter5: Exponential And Logarithmic Functions

Section5.5: Exponential And Logarithmic Models

Problem 66E: HOW DO YOU SEE IT? Identify each model as exponential growth, exponential decay, Gaussian, linear,...

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Buffalo: Waterton Lakes National Park of Canada, where the Great Plains dramatically meet the Rocky Mountains in Alberta, has a migratory buffalo bison herd that spends falls and winters in the park. The herd is currently managed and so kept small; however, if it were unmanaged and allowed to grow, then the number N of buffalo in the herd could be estimated by the logistic formula N=3151+14e0.23t Here t is the number of years since the beginning of 2002, the first year the herd is unmanaged. a. Make a graph of N versus t covering the next 30 years of the herds existance corresponding to dates up to 2032. b. How many buffalo are in the herd at the beginning of 2002? c. When will the number of buffalo first exceed 300?. d. How many buffalo will there eventually be in the herd? e. When is the graph of N, as a function of t, concave up? When is it concave down? What does this mean in terms of the growth of the buffalo herd?.
HOW DO YOU SEE IT? Identify each model as exponential growth, exponential decay, Gaussian, linear, logarithmic, logistic growth, quadratic, or none of the above. Explain your reasoning.

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Solve by using the equivalence property of logarithmic expressions, and write the solution set. 1. In (x-66) In(-5x) %D Solve by using exponential form, and write the solution set. 2. 8log(3x+28)-5=11