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Consider the set S of real numbers in which the hundreths digit in its decimal expansion is equal to 3. Is S a finite, countably infinite, or uncountable set? Prove your claim
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? what difference does it make if there is a 3 in the hundredth digit?
map your set on to the real numbers by removing the 100th digit and shifting every thing after one place left. still get all the reals
so is it uncountable
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