For some numbers a≠0 & b, consider the equation 5e(^x^3) +a= e(^x^3)+ b (a) Assume that a≠0 and b are such that the equation has a solution. What is then the solution x (in terms of a and b)? (b) For which a≠0 and b, does the equation have a solution? In other words, for which a≠0 and b is the x that you found in part (a) really a solution to the equation
For some numbers a≠0 & b, consider the equation 5e(^x^3) +a= e(^x^3)+ b (a) Assume that a≠0 and b are such that the equation has a solution. What is then the solution x (in terms of a and b)? (b) For which a≠0 and b, does the equation have a solution? In other words, for which a≠0 and b is the x that you found in part (a) really a solution to the equation
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter2: Equations And Inequalities
Section2.3: Quadratic Equations
Problem 17E
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For some numbers a≠0 & b, consider the equation
5e(^x^3) +a= e(^x^3)+ b
(a) Assume that a≠0 and b are such that the equation has a solution. What is then the solution x (in terms of a and b)?
(b) For which a≠0 and b, does the equation have a solution? In other words, for which a≠0 and b is the x that you found in part (a) really a solution to the equation?
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