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6. What are all real solutions solutions to the equation Vr2 +1 = -3 a) no real solution b) ±v26 c) ±V27 d) ±v10 e) ±v8

6. What are all real solutions solutions to the equation Vr2 +1 = -3 a) no real solution b) ±v26 c) ±V27 d) ±v10 e) ±v8

Algebra and Trigonometry (6th Edition)
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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6. What are all real solutions solutions to the equation Vr2 +1 = -3 a) no real solution b) ±v26 c) ±V27 d) ±V10 e) ±V8
Transcribed Image Text:6. What are all real solutions solutions to the equation Vr2 +1 = -3 a) no real solution b) ±v26 c) ±V27 d) ±V10 e) ±V8
For reference, the patterns are: difference of squares x2 - a? = (x - a)(x + a) x - a = (x - a)(x² + ax + a?) x' + a° = (x + a)(x? - ax + a) difference of cubes sum of cubes Assume that i denotes the imaginary unit, where i? = -1., e denotes the natural constant (= 2.72) Continuous compounding model: f(t) = Pet Discrete compounding model: (t) = P(1+)nt -b±/b²-4ac 2a Quadratic formula: If 0 = ax² + bx + C, then
Transcribed Image Text:For reference, the patterns are: difference of squares x2 - a? = (x - a)(x + a) x - a = (x - a)(x² + ax + a?) x' + a° = (x + a)(x? - ax + a) difference of cubes sum of cubes Assume that i denotes the imaginary unit, where i? = -1., e denotes the natural constant (= 2.72) Continuous compounding model: f(t) = Pet Discrete compounding model: (t) = P(1+)nt -b±/b²-4ac 2a Quadratic formula: If 0 = ax² + bx + C, then
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