Peter-invite-his-son-to-choose-secret-integer-n-such-that-n-1-63-and-to-choose-among-these-6-following-card-CARTE-the-card-which-contains-the-choosed-secret-digit-i-will-link-these-cards-in-i

Question Number 122673 by mathocean1 last updated on 18/Nov/20

$${Peter}\:{invite}\:{his}\:{son}\:{to}\:\:{choose} \\ $$$${secret}\:{integer}\:{n}\:{such}\:{that}\: \\ $$$${n}\:\in\:\left[\mathrm{1};\mathrm{63}\right]\:{and}\:{to}\:{choose}\:{among} \\ $$$${these}\:\mathrm{6}\:{following}\:{card}\:\left({CARTE}\right) \\ $$$${the}\:{card}\:{which}\:{contains}\:{the} \\ $$$${choosed}\:{secret}\:{digit}.\:{i}\:{will} \\ $$$${link}\:{these}\:{cards}\:{in}\:{image}. \\ $$$$\left.\mathrm{1}\right)\:{How}\:{should}\:{the}\:{Peter}'{s}\:{son} \\ $$$${proceed}\:{to}\:{choose}\:{easily}\:\:{the}\: \\ $$$${choosed}\:{integer}? \\ $$$$ \\ $$

Commented by mathocean1 last updated on 20/Dec/20

a^(2000)

Answered by mathocean1 last updated on 18/Nov/20

Answered by $@y@m last updated on 19/Nov/20

$${Peter}\:{would}\:{add}\:{first}\:{integer}\:{of}\:{corresponding} \\ $$$${card}\:\left({CARTE}\right)\:{to}\:{find}\:{out}\:{the}\: \\ $$$${secret}\:{integer}\:{chosen}\:{by}\:{his}\:{son}. \\ $$

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