Top Tweets for #clockarithmetic

Tiago Hands @tiago_hands

over 2 years ago

Each mod has a world of its own... When you're in (mod11) you're in (mod11). Don't ask questions, just solve. 😆 If 4x¹¹≡ 3 (mod 11), then x ≡ 9 (mod 11). #furtherpuremaths #modularcongruence #modulararithmetic #clockarithmetic

tiago_hands's tweet photo. Each mod has a world of its own... When you're in (mod11) you're in (mod11). Don't ask questions, just solve. 😆 If 4x¹¹≡ 3 (mod 11), then x ≡ 9 (mod 11). #furtherpuremaths #modularcongruence #modulararithmetic #clockarithmetic https://t.co/Ey2005TcW6

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Tiago Hands @tiago_hands

over 2 years ago

Okay, last one of the day (I promise 🤣), a kind of exhibition problem... Show that 2²⁰+3³⁰+4⁴⁰+5⁵⁰+6⁶⁰ is divisible by 7. #furtherpuremaths #modularcongruence #modulararithmetic #clockarithmetic

tiago_hands's tweet photo. Okay, last one of the day (I promise 🤣), a kind of exhibition problem... Show that 2²⁰+3³⁰+4⁴⁰+5⁵⁰+6⁶⁰ is divisible by 7. #furtherpuremaths #modularcongruence #modulararithmetic #clockarithmetic https://t.co/1NGyVBDYsN

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Tiago Hands @tiago_hands

over 2 years ago

For ax≡b(modp), 'p' does not divide 'a' and gcd(a,p)=1, x≡aᵖ⁻²b(modp) because of #fermatslittletheorem. #furtherpuremaths #modulaarithmetic #clockarithmetic

tiago_hands's tweet photo. For ax≡b(modp), 'p' does not divide 'a' and gcd(a,p)=1, x≡aᵖ⁻²b(modp) because of #fermatslittletheorem. #furtherpuremaths #modulaarithmetic #clockarithmetic https://t.co/5qGEWcPCPr

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Tiago Hands @tiago_hands

over 2 years ago

Find the least residue of 3²⁰² modulo 11. #furtherpuremaths #modulararithmetic #fermatslittletheorem #clockarithmetic

tiago_hands's tweet photo. Find the least residue of 3²⁰² modulo 11. #furtherpuremaths #modulararithmetic #fermatslittletheorem #clockarithmetic https://t.co/RoSYvMNqxb

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Tiago Hands @tiago_hands

over 2 years ago

When gcd(a, b)=c, where a, b, c, p, q, x, y ∈ ℤ, c>0 ax+by=(px+qy)*gcd(a, b) #furtherpuremaths #modulararithmetic #clockarithmetic #alevelmaths

tiago_hands's tweet photo. When gcd(a, b)=c, where a, b, c, p, q, x, y ∈ ℤ, c>0 ax+by=(px+qy)*gcd(a, b) #furtherpuremaths #modulararithmetic #clockarithmetic #alevelmaths https://t.co/DABr2nSBun

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Tiago Hands @tiago_hands

over 2 years ago

Solve the congruence equation 42y≡168(mod35) #furtherpuremaths #modularcongruence #alevelmaths #clockarithmetic

tiago_hands's tweet photo. Solve the congruence equation 42y≡168(mod35) #furtherpuremaths #modularcongruence #alevelmaths #clockarithmetic https://t.co/t2GHNB0cSe

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Tiago Hands @tiago_hands

over 2 years ago

Solving Congruence Equations using #LeastResidues, Notes with Extra Workings. #furtherpuremaths #modulararithmetic #clockarithmetic #modularcongruence

tiago_hands's tweet photo. Solving Congruence Equations using #LeastResidues, Notes with Extra Workings. #furtherpuremaths #modulararithmetic #clockarithmetic #modularcongruence https://t.co/M8tNUxW8An

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Tiago Hands @tiago_hands

over 2 years ago

Hacking the matrix of #modulararithmetic. Show that (a x b)(modm) ≡ a(modm) x b(modm)#clockarithmetic #logic #abstraction

tiago_hands's tweet photo. Hacking the matrix of #modulararithmetic. Show that (a x b)(modm) ≡ a(modm) x b(modm)#clockarithmetic #logic #abstraction https://t.co/2GlEnT3Xht

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Tiago Hands @tiago_hands

over 2 years ago

Have you ever thought about why aⁿ≡bⁿ(modm)? #modularcongruence #modulararithmetic #clockarithmetic #alevelmaths

tiago_hands's tweet photo. Have you ever thought about why aⁿ≡bⁿ(modm)? #modularcongruence #modulararithmetic #clockarithmetic #alevelmaths https://t.co/plt5pLQtml

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