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Find the sum of all positive integers b such that b^2 =a^3 +1 , where a is a prime number
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Find the sum of the first one thousand positive integers. Explain how you arrived at your result. Now explain how to find the
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Let $d$ be a function taking the positive integers to the nonnegative integers such that $d(p) = 1$ for any prime $p,$ and
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Find the sum of all positive integers m such that 2^m can be expressed as sums of four factorials (of positive integers).
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If P(e) gives the profit from selling e number of eggs, which of the following is the most appropriate domain for the function?
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