Suppose that the space S contains exactly 8 points. If G is a collection of 250 distinct subsets of S, why is it true that G has a member that contains exactly 1 element?

Livia Cardenas
2022-07-28
Answered

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Let $(\mathrm{111...1}{)}_{(n\text{}times)}$, then

(a) ${a}_{912}$ is not prime.

(b) ${a}_{951}$ is not prime.

c) ${a}_{480}$ is not prime.

d) ${a}_{91}$ is not prime.

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(b) ${a}_{951}$ is not prime.

c) ${a}_{480}$ is not prime.

d) ${a}_{91}$ is not prime.

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The given set of equations has no solution or infinitely many solutions.

Given:$6xy\le 24\text{}{\textstyle \phantom{\rule{1em}{0ex}}}\text{and}{\textstyle \phantom{\rule{1em}{0ex}}}\text{}6x-y24$ are the given set of inequalities.

Given: