Question: Section 6.6: Problem 14 (1 point) Improper Integrals, Infinite Limits of Integration: Integrals may have infinite limits of integration, or integrands that have singularities. Such

 Section 6.6: Problem 14 (1 point) Improper Integrals, Infinite Limits ofIntegration: Integrals may have infinite limits of integration, or integrands that have
singularities. Such integrals are called "improper" even though there is nothing wrongwith such integrals. They may have well defined values, in which case

Section 6.6: Problem 14 (1 point) Improper Integrals, Infinite Limits of Integration: Integrals may have infinite limits of integration, or integrands that have singularities. Such integrals are called "improper" even though there is nothing wrong with such integrals. They may have well defined values, in which case we say they converge, or they may not, in which case we say they diverge. In this and the next problem, give the value of the integral if it converges, and enter the letter "D" if it diverges. oo 1 dx Coo 1 Itz2 dx = Note: You can earn partial credit on this problem. Preview My Answers Submit AnswersSection 6.6: Problem 15 (1 point) In electromagnetic theory, the magnetic potential u at a point on the axis of a circular coil is given by dx U= Ar a ( r2 + 22) (3/2 ) where A, r, a are constants. Compute u = Hint: The integration is a little tricky. Substitute x = r tan 0. Preview My Answers Submit Answers

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