73,79,85 Problems 73-86, use a graphing utility to solve each equation. Express your answer rounded to two decimal places.. (a) Graph f(x) = 3* and g(x) = 10 on the same Cartesian n Source: U.S. Census Bureaub) Shade the region bounded by the y-axis, f(x) = 3*,(3) Solve f(x) = g(x) and label the point of intersectionb) Shade the region bounded by the y-axis, f(x) = 2*,1L(2) Graph f(x) = 2 and g (x) = 12 on the same Cartesianand g(x) = 12 on the graph drawn in part (a).l) Solve f(x) = g(x) and label the point of intersectionpress irrational solutions in exact form.46. 5* = 25Problems 43)47. 2' = 1050. 2* = 1.548. 3 = 1451. 5(2) = 854. 2r+1 = 5!-2r52. 0.3 (40.2x) = 0.2AS= 1.2()55.= 71-x58. 0.31+x = 1.72r-1= 5*1A12 (0.5)-*4l. 2 + 2-12 = 0S 16 + 4** - 3 =03-4" + 4.2" + 8 = 056.62. 32x + 3* - 2 = 066. 9* - 3*+1 + 1 = 059. 7-x = et63. 32* + 3*+1 - 4 = 0you60. e*+3 =the64. 22 + 2*+2 – 12 = 0mal70. 2.49* + 11 7* + 5 = 067. 25* - 8.5* = -1668. 36* - 6.6* = -971. 4 - 10.4* = 372. 3 - 14.3* = 5(e)sl v76. e2r = x + 280. In (2x) = -x + 284. e - In x = 474. log2(x - 1) – log,(x + 2) = 277. e = x?78. e = x81. In x = x – 1In.r= -r82. In x = -x?85. e* = In xa+ Inx = 486. e* = -In xAlications and Extensions93. (a) Graph f(x) = 2*+1 and g(x) = 2*+2 on the sameSolve f(x) = 3. What point is on the graph of f?(e Solve g(x) = 4. What point is on the graph of g?Solve f(x) = g(x). Do the graphs of f and g intersect?Cartesian plane.(b) Shade the region bounded by the y-axis, f(x) = 2**1,and g(x) = 2x+2 on the graph drawn in part (a).(c) Solve f(x) = g(x) and label the point of intersectionon the graph drawn in part (a).(c)If so, where?(d) Solve (f + g) (x) = 7.(e) Solve (f – 8) (x) = 2.& (x) = log3 (x + 5) and g (x) = log3 (x - 1).(2) Solve f(x) = 2. What point is on the graph of f?6) Solve g (x) = 3. What point is on the graph of g?(6) Solve f(x) = g(x). Do the graphs of f and g intersect?If so, where?(d) Solve (f + g) (x) = 3.(e) Solve (f – g) (x) = 2.8. (a) If f(x) = 3**1 and g(x) = 2**2, graph f and g on thesame Cartesian plane.(b) Find the point(s) of intersection of the g:ss of fand gby solving f(x) = g(x). Round areters to threedecimal places. Label any intersection points on thegraph drawn in part (a).(c) Based on the graph, solve f(x) > g(x}.* (0) If f(x) = 5*-1 and g(x) = 2*+1 graph f and g on thesame Cartesian plane.O Find the point(s) of intersection of the graphs of f and gby solving f(x) = g(x). Label any intersection pointson the graph drawn in part (a).O Based on the graph, solve f(x) > g(x). 3 dep94. (a) Graph f(x) = 3*+1 and g(x) = 3*-2 on the sameCartesian plane.(b) Shade the region bounded by the y-axis, f(x)and g (x) = 3*-2 on the graph drawn in part (a).(c) Solve f(x) = g(x) and label the point of intersectionon the graph drawn in part (a).3*+1,a95. (a) Graph f(x) = 2* – 4.(b) Find the zero of f.(c) Based on the graph, solve f(x) < 0.96. (a) Graph g(x) = 3* – 9.(b) Find the zero of g.(c) Based on the graph, solve g(x) > 0.97. A Population Model The resident population of the UnitedStates in 2018 was 327 million people and was growing ata rate of 0.7% per year. Assuming that this growth ratecontinues, the model P(t) = 327 (1.007)the population P (in millions of people) in year t.(a) According to this model, when will the population of theUnited States be 415 million people?1-2018representsa bat MIs intere (b) According to this model, when will the population of theUnited States be 470 million people?plane.98. A Population Model The population of the world in 2018was 7.63 billion people and was growing at a rateof 1.1% per year. Assuming that this growth rate continues,the model P(t) = 7.63(1.011)-2018 represents thepopulation P (in billions of people) in year t.(a) According to this model, when will the population of theworld be 9 billion people?(b) According to this model, when will the population of theworld be 12.5 billion people?and g (x) = 10 on the graph drawn in part (a).on the graph drawn in part (a).plane.i the graph drawn in part (a).Source: U.S. Census Bureau

Given, 73. log5x+1-log4x-2 = 1 79. lnx = -x 85. e-x = lnx We have to solve the equation using the…

Answered: pie Problems A kgs (* + 1) - log4(x -…

pie Problems A kgs (* + 1) - log4(x - 2) = 1 xpress your answer ro 76. e2r = x + 2 74. log2(x- 1) 80. In (2x) = -x + 2 77. e = x? Inx= -x 84. e - In x = 4 81. In x = x - 1 Be+ Inx = 4 85. e* = In x

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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