Y

dy dr

Equating these values with those obtained for the inner portions,

Similarly, from (7.16), equating the values of Mr at the common radius R\ yields

Further, with Mr = 0 at r = R, the outside edge, from eqn. (7.16)

-[2(1 + v) log, R + (1 - v)] + -!-(l + v) - -f (1 - v) = 0

There are thus four equations with four unknowns C\, C\, C'2 and Cj and a solution using standard simultaneous equation procedures is possible. Such a solution yields the following values:

ATZD FR\

0 0

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