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show that each nonempty subset of z that is bounded above has a maximum element hint if a is a bounded above nonempty subset of zthen a is also a bounded above nonempty subset ofthe real num 13754
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Let D denote the subset of ℝ^3 bounded by the plane given by z=0, the circular cylinder given by the polar equation r=cosθ, and the paraboloid given by the polar equation z=3 r^2. Write r d(r, θ, z) as an iterated integral. | Numerade
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SOLVED:Let S be a nonempty subset of ℝ that is bounded above. Prove that if sup S belongs to S, then supS=maxS . Hint: Your proof should be very short.
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