1- coshxOnly one of these calculations is correct to evaluate the limit limx3Select one:1- coshxlim- coshx-sinhx= lim= lim= - 0%3Dx33x26xx+0+x+0+x+0+- sinhx- coshx1- coshxlimx31= lim= lim3x26x6.x+0+x+0+x+0+1- coshxlim= 1%3Dx+0+1- coshxlimsinhxcoshx1= lim= lim6xX+0+ 3x2X+0+X-0+1- coshxlim(x³)(sinhx)- (1- coshx)(3x²)= lim= - 0x3X+0+x+0+1- coshxlimx31%3D3-sinhx= lim3x2x+0+x+0+

We have to find the correct expression.

1- coshx Only one of these calculations is correct to evaluate the limit lim x-0+ Select one: -coshx 1-coshx O lim -sinhx -1 = lim x-0+ 3x2 = lim x3 6x x-0+ x-0+ 1- coshx O im -sinhx -coshx 1 = lim = lim x3 3x2 6x x-0+ x-0+ x-0+ 1-coshx lim %3D x+0+ 1- coshx lim sinhx lim = lim coshx 6 x+0+ x+0+ 3x2 X+0+ 6x 1- coshx lim (x³)(sinhx)-(1-coshx)(3x²) = lim x+0+ x-0+ 1- coshx lim x3 -sinhx 1 = lim x-0+ 3x2 = -- 3 x+0+ 8. 8.

1- coshx Only one of these calculations is correct to evaluate the limit lim x-0+ Select one: -coshx 1-coshx O lim -sinhx -1 = lim x-0+ 3x2 = lim x3 6x x-0+ x-0+ 1- coshx O im -sinhx -coshx 1 = lim = lim x3 3x2 6x x-0+ x-0+ x-0+ 1-coshx lim %3D x+0+ 1- coshx lim sinhx lim = lim coshx 6 x+0+ x+0+ 3x2 X+0+ 6x 1- coshx lim (x³)(sinhx)-(1-coshx)(3x²) = lim x+0+ x-0+ 1- coshx lim x3 -sinhx 1 = lim x-0+ 3x2 = -- 3 x+0+ 8. 8.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter4: Polynomial And Rational Functions

Section4.5: Rational Functions

Problem 7E

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