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Expansions for Small Quantities These truncated Taylor series expansions are valid for Expansions for Small Quantities These truncated Taylor series expansions are valid for

Expansions for Small Quantities These truncated Taylor series expansions are valid for - PDF document

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Uploaded On 2014-12-19

Expansions for Small Quantities These truncated Taylor series expansions are valid for - PPT Presentation

General Functions 1 nx 1 1 2 ln1 2 Trigonometric Functions sin 6 cos 2 tan csc x x 6 sec 1 2 cot x x Inverse Trigonometric Functions sin 6 cos 960 tan 3 csc x 1 6 sec 960 x cot 960 Hyperbolic Functions sinh ID: 26314

General Functions

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ExpansionsforSmallQuantitiesThesetruncatedTaylorseriesexpansionsarevalidforargumentx1. GeneralFunctions (1x)n1nx+n(n1)x2=2::: ex1+x+x2=2+::: ln(1+x)xx2=2+::: TrigonometricFunctions sinxxx3=6+::: cosx1x2=2+::: tanxx+x3=3::: cscx1=x+x=6+::: secx1+x2=2+::: cotx1=xx=3::: InverseTrigonometricFunctions sin1xx+x3=6+::: cos1x=2x::: tan1xxx3=3+::: csc1x1=x+1=(6x3)+::: sec1x=21=x::: cot1x=2x+::: HyperbolicFunctions sinhxx+x3=6+::: coshx1+x2=2+::: tanhxxx3=3+::: sechx1x2=2+::: cschx1=xx=6+::: cothx1=x+x=3+::: InverseHyperbolicFunctions sinh1xxx3=6+::: cosh1xln(2x)1=(4x2)::: tanh1xx+x3=3+::: sech1xln(2=x)x2=4::: csch1x1=x1=(6x3)+::: coth1x1=x+1=(3x3)+:::