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2. Since it is difficult to evaluate the integral / e dx exactly, we will approximate it using Maclaurin 0 polynomials...

2. Since it is difficult to evaluate the integral / e dx exactly, we will approximate it using Maclaurin 0 polynomials (a) De

2. Since it is difficult to evaluate the integral / e dx exactly, we will approximate it using Maclaurin 0 polynomials (a) Determine Pa(x), the 4th degree Maclaurin polynomial of the integrand e (b) Obtain an upper bound on the error in the integrand for a in the range 0 S x 1/2, when the integrand is approximated by Pi (r) (c) Find an approximation to the original integral by integrating Pa(x) (d) Obtain an upper bound on the error in the integration in (c) (e) Use MATLAB to verify your calculation in (a)
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Maclauvin poly nomicl s n-o n Weve }(n)ニer and we need グ claurin poly nomm yee 24 iv o)e(20)))- 2(4) te (a) t e (Bro)) ブ 8 4 れか= e 4 = 1.234025 r4 ) = 1.23125= _ 0.00 a 7751 EYYOY = 0.00 교 775 Upper bound on he evor in h in the integ Yard IS qPpvoi b P4( is 00277 2 320 2 4 0. S 4479

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2. Since it is difficult to evaluate the integral / e dx exactly, we will approximate it using Maclaurin 0 polynomials...
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