Question: Problem 9 Page 46, from the textbook Measure, Integration, & Real Analysis by Sheldon Axler. 9 Suppose # and v are measures on a measurable

Problem 9 Page 46, from the textbook "Measure, Integration, & Real Analysis" by Sheldon Axler.

9 Suppose # and v are measures on a measurable space (X, S ). Prove that # + v is a measure on (X, S). [Here # + v is the usual sum of two functions: if E E S. then (u + v) (E) = M(E) + v(E).]

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