Expand the function using Taylor Series Expansion (first 8 terms).
he function is given as
f(x)=ex
the successive deriviatives of the function f(x) are given as
f1(x)=ex,, f2(x)=ex,, f3(x)=ex,,
f4(x)=ex,, f4(x)=ex,, f6(x)=ex,,
f7(x)=ex,, f8(x)=ex
the value of the function and it der.. at the point a=2 are
f1(x)=e2 f2(x)=e2 f3(x)=e2
f4(x)=e2 f5(x)=e2 f6(x)=e2
f7(x)=e2 f8(x)=e2
the taylor polynomial of degree n approximating the function f(x) from n x= a is given by
f(x)=f(a)+f1(a)(x-a)+F2(A)/2!(X-a) 2
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