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Polynomial Operators. Define an operator L:P_n → P_n , L(p(x))= (p(x)-p(1))/(x-1) a.) Show that L is well-defined, that is, show that the value is in fact a polynomial. b.) Show that L is linear. c.) Calculate L(p(x)) where p(x) is one of the polynomials 1, x, x^2,....,x^n L(1)= L(x)= L(x^2)= . . . L(x^n)= d.) Give the kernel: Ker(L)= e.) Find the image: Im(L)=
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