Only one of these calculations is correct to evaluate the limit lim xtanhxX+0+Select one:lim xtannx → take Inx-0+(1/x)(sinh?x)= lim(2 sinhx coshx)= limInxlim tanhx Inx = lim= lim(cothx)(-x)(-1)X+0+x-0+ (-csch?x)X+0+x+0+X+0+Take exponential+ lim xtanhx =e° =1x+0+lim xtanhx = 0° = 1lim xtanhx → take In(+)Inxlim tanhx Inx = lim- 00= 0x-0+ (1/tanhx- lim xtanhx = e° = 1X+0+Take exponentialx-0+lim xtanhx = 0° = 0(+

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Only one of these calculations is correct to evaluate the limit lim xtanhx x-0+ Select one: lim xanhx → take In x-0+ (sinh²x) = lim (-x) (2 sinhx coshx) = lim (-1) Inx (1/x) lim tanhx Inx= lim x-0+ = lim x-0+ (-csch?x) + lim xanhx = e° =1 (cothx) X-0+ X-0+ X-0+ Take exponential X-0+ lim xtanhx = 0° =1 lim xtanhx → take In x-0+ Inx lim tanhx Inx= lim x-0+ (1/ tanhx) + lim xtanhx = e°=1 x-0+ Take exponential X-0+ lim xtanhx = 0° =0 x-0+

Only one of these calculations is correct to evaluate the limit lim xtanhx x-0+ Select one: lim xanhx → take In x-0+ (sinh²x) = lim (-x) (2 sinhx coshx) = lim (-1) Inx (1/x) lim tanhx Inx= lim x-0+ = lim x-0+ (-csch?x) + lim xanhx = e° =1 (cothx) X-0+ X-0+ X-0+ Take exponential X-0+ lim xtanhx = 0° =1 lim xtanhx → take In x-0+ Inx lim tanhx Inx= lim x-0+ (1/ tanhx) + lim xtanhx = e°=1 x-0+ Take exponential X-0+ lim xtanhx = 0° =0 x-0+

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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