XSuppose that x = ln(A) and y = ln(B). Write the following expressions in terms of x and y (so you cannot have an A or Banywhere in your answers).x+y(a) ln(AB) ==(b) ln(A³. √B) = 3x +(c)In(A)In(B)(d) InABy=A(e) AB = ex+y2In (A) - In (A)(f) ln(A − B) = ln (et–– e¹)In(ex -J→←Ihelp (formulas)IDhelp (formulas)help (formulas)help (formulas)help (formulas)help (formulas)

To express different log in terms of x and y

Suppose that x = In(A) and y = ln(B). Write the following expressions in terms of x and y (so you cannot have an A or B anywhere in your answers). help (formulas) (a) In (AB) = (b) In (A³. √B) (c) = x+y In(A) X In(B) y (d) In = A (4) B = 3x + AB= x+y y 2 In(A) - In (A) (f) ln(A − B) = ln (et – el) help (formulas) help (formulas) help (formulas) help (formulas) help (formulas)

Suppose that x = In(A) and y = ln(B). Write the following expressions in terms of x and y (so you cannot have an A or B anywhere in your answers). help (formulas) (a) In (AB) = (b) In (A³. √B) (c) = x+y In(A) X In(B) y (d) In = A (4) B = 3x + AB= x+y y 2 In(A) - In (A) (f) ln(A − B) = ln (et – el) help (formulas) help (formulas) help (formulas) help (formulas) help (formulas)

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter5: Inverse, Exponential, And Logarithmic Functions

Section: Chapter Questions

Problem 15T

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