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![SOLVED: Let R be the ring of all continuous functions from the closed interval [0,1] to R and for each € € [0, 1] let Mc f € R | f(c) = SOLVED: Let R be the ring of all continuous functions from the closed interval [0,1] to R and for each € € [0, 1] let Mc f € R | f(c) =](https://cdn.numerade.com/ask_images/f3e0618e911348f39fd590f72a3c48c3.jpg)
SOLVED: Let R be the ring of all continuous functions from the closed interval [0,1] to R and for each € € [0, 1] let Mc f € R | f(c) =
![SOLVED: . Let R be the ring of all real-valued continuous functions on the closed unit interval. If M is a maximal ideal of R prove that there exists a real number SOLVED: . Let R be the ring of all real-valued continuous functions on the closed unit interval. If M is a maximal ideal of R prove that there exists a real number](https://cdn.numerade.com/ask_previews/f44d09b3-c6a9-473a-8eea-2af84934325d_large.jpg)