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Indefinite Integration Consider the following integral: d x x n + lo g x . Solve this integral
symbolically. Store your result in a variable result, which should be a sympy expression. (Keep
in mind that all of the expression is part of the integrand, as x doesn't have any meaning outside
of the integral.) Your code snippet should define the following variables: user_code.py import
sympy x , n = sympy.symbols ( x n ) result = sympy. integrate ( x n + sympy lo g ( x ) , x ) print (
result)

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  • 1. Indefinite Integration Consider the following integral: d x x n + lo g x . Solve this integral symbolically. Store your result in a variable result, which should be a sympy expression. (Keep in mind that all of the expression is part of the integrand, as x doesn't have any meaning outside of the integral.) Your code snippet should define the following variables: user_code.py import sympy x , n = sympy.symbols ( x n ) result = sympy. integrate ( x n + sympy lo g ( x ) , x ) print ( result)