- 15 Letf G R R Be Continuous At A Point C And Let H X Sup F X 8 X For X Er Show That H X F X G X 1 (32.99 KiB) Viewed 17 times
15. Letf,g: R – R be continuous at a point c, and let h(x) := sup{f(x), 8(x)} for x ER. Show that h(x) =} (f(x) + g(x))
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15. Letf,g: R – R be continuous at a point c, and let h(x) := sup{f(x), 8(x)} for x ER. Show that h(x) =} (f(x) + g(x))
15. Letf,g: R – R be continuous at a point c, and let h(x) := sup{f(x), 8(x)} for x ER. Show that h(x) =} (f(x) + g(x)) +} \f(x) – 8(x)] for all xe R. Use this to show that h is continuous at c. =
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