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Match the following to create correct hyperbolic function identities and inverse hyperbolic function definitions. 1 – tanh r csch X coth²x - - 1 1 coth x coshæ + sinh a. csch² x b. sech² x c. - /mn (2+1) C. -In 1 1 2. ln ( = 2 + √ [ +2²³) d. In - |x| e. e

Match the following to create correct hyperbolic function identities and inverse hyperbolic function definitions. 1 – tanh r csch X coth²x - - 1 1 coth x coshæ + sinh a. csch² x b. sech² x c. - /mn (2+1) C. -In 1 1 2. ln ( = 2 + √ [ +2²³) d. In - |x| e. e

Calculus: Early Transcendentals
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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Match the following to create correct hyperbolic function identities and inverse hyperbolic function definitions. ✓ 1 tanh2 - 1 csch X coth² x - 1 coth X v coshæ + sinhx 1 a. csch² x b. sech² x C. -In d. In x + (¹) e. X + √1 + x² |x|
Transcribed Image Text:Match the following to create correct hyperbolic function identities and inverse hyperbolic function definitions. ✓ 1 tanh2 - 1 csch X coth² x - 1 coth X v coshæ + sinhx 1 a. csch² x b. sech² x C. -In d. In x + (¹) e. X + √1 + x² |x|
population of bacteria is growing according to the equation P(t) hours. Estimate when the population will reach 5817. Round to one decimal place. t = hours = 1650e0.21t, where t is in
Transcribed Image Text:population of bacteria is growing according to the equation P(t) hours. Estimate when the population will reach 5817. Round to one decimal place. t = hours = 1650e0.21t, where t is in
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