SOLUTION: 1. (a) Sketch the logarithmic functions In(2+1) and ln(2x) on the same axes and hence find shade the section on the graph representing the solution set for the inequality In(x + 1)
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-> SOLUTION: 1. (a) Sketch the logarithmic functions In(2+1) and ln(2x) on the same axes and hence find shade the section on the graph representing the solution set for the inequality In(x + 1)
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Question 1186659: 1. (a) Sketch the logarithmic functions In(2+1) and ln(2x) on the same axes and hence find shade the section on the graph representing the solution set for the inequality In(x + 1) > In(2x) (b) Draw the region in the (2, y)-plane representing the area that corresponds to the inequality {(x, y) € R2 : In(x + 1) < y < ln(2x - 1)} (c) Algebraically find the solution set to the inequality log: (4x - 1) > log3 (22) Answer by Alan3354(69443) (Show Source):
You can put this solution on YOUR website! Sketch the logarithmic functions In(2+1) and ln(2x)
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Those are not functions. y = ln(2x) is a function.
In(2+1) ???
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What is In ?
