JSFH
Below we see how to enter a function in Maple.
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The statement below integrates the function from 0 to Pi/2. The indefinite integral (which cannot be done in this case) would simply have an x after the comma.
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JCIrOyhwPj8iISIq
The series command allows you to produce a Taylor series. The x =0 says that this series is in x and is centered at 0. The 10 at the end gives the number of terms in the series. Equivalently, you can use the taylor command. The evalf command obtains decimal coefficients.
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We can readily convert this into a polynomial by either copying the terms we want into a new function or using the convert function. The convert command produces an expression P , to which we use the unapply command to create a function of x .
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JCIreG9kI2UpISM1
We can chain these commands together to obtain the quadratic we are seeking with ; separating the commands.
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We integrate this second order polynomial over the interval 0 to Pi/2 and find the % error compared to the actual value.
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JCIrQlxFI1IiISIq
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We can individually find the derivatives to compute the Taylor coefficients with the diff command. The x $2 means taking the 2nd derivative.
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Next we want to obtain the Taylor's series about x 0 = Pi/4 and show how to produce LaTeX code for the result.
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( 0.7602445972+ 0.4593626847\134, \134left( x- 0.7853981635 \134right) +
0.0396201931\134, \134left( x- 0.7853981635 \134right) ^{2}- 0.3049018205\134,
\134left( x- 0.7853981635 \134right) ^{3}- 0.05280280379\134, \134left( x-
0.7853981635 \134right) ^{4}+ 0.05856868846\134, \134left( x- 0.7853981635
\134right) ^{5}+ 0.02811004049\134, \134left( x- 0.7853981635 \134right) ^{6}-
0.003511461127\134, \134left( x- 0.7853981635 \134right) ^{7}- 0.007972639835
\134, \134left( x- 0.7853981635 \134right) ^{8}- 0.000837282702\134, \134left( x-
0.7853981635 \134right) ^{9}+O \134left( \134left( x- 0.7853981635 \134right) ^{
10} \134right) )
For our problem in the notes we want the second order Taylor polynomial, so as before we write:
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We now compare the error by integrating P2 over the first half of interval + integrating T2 over the second half of the interval as compared to the actual value.
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JCIrV1coSCNcISM1
JCIrXixzXnUhIzU=
JCIrZyVwdUIiISIq
JCIrJjRrTSZIISIq
Let us create some graphic displays of our regions.
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With different domains we need overlapping plots and a special package.
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