#Numbertheory

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#Numbertheory Reels - @educhamp3 tarafından paylaşılan video - What is a prime number? How do you know the number you are looking at is a prime number? All of these questions are answered in this reel.
#primenumbe
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@educhamp3
What is a prime number? How do you know the number you are looking at is a prime number? All of these questions are answered in this reel. #primenumbers #mathematics #tutorials
#Numbertheory Reels - @maths_with_nj tarafından paylaşılan video - Prime Numbers in just 40 Seconds #numbers #prime #educational #tipsandtricks #mathlogic
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@maths_with_nj
Prime Numbers in just 40 Seconds #numbers #prime #educational #tipsandtricks #mathlogic
#Numbertheory Reels - @stem.memes4u tarafından paylaşılan video - Prime numbers are numbers that have no factors other than one and themselves. The first 10 prime numbers are 2,3,5,7,11,13,17,19,23,29...

Since prime
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@stem.memes4u
Prime numbers are numbers that have no factors other than one and themselves. The first 10 prime numbers are 2,3,5,7,11,13,17,19,23,29... Since prime numbers must have no factors other than one and themselves, prime numbers greater than two cannot be even, as if a prime number greater than two was even, it would have a factor of 2 in it, making it not a prime number. By a similar argument, prime numbers greater than 3 are not divisible by 3. Using these two rules together, prime numbers greater than 3 cannot be of the form 6k, 6k+2, 6k+3 or 6k+4. So the only forms that prime numbers greater than 3 can be are the forms 6k+1 and 6k+5. In modular arithmetic, this would be referred to as a prime p which is greater than 3 is congruent to 1(mod 6) or congruent to 5(mod 6). Consider squaring this value: if p = 6k+1, p²= 6²k² + 2*6k + 1 = 36k² + 12k +1 = 24k² + 12k² + 12k +1 = 24k² + 12(k² + k) + 1 Consider what k² + k would be, if k was odd, k² is odd, so k² + k is even. if k was even, k² is even, so k² + k is even. So k² + k has a factor of two. This means 12(k²+k) is a multiple of 24. 24k² is a multiple of 24. So if you just get rid of the one at the end we get a multiple of 24. If we consider the only other form a prime number can have, if p = 6k + 5, p² = 6²k² + 2*6*5k + 5² = 36k² + 60k + 25 = 24k² + 12k² + 12k + 48k + 24 +1 = 24k² + 12(k²+k) + 48k + 24 +1 As we found earlier, 12(k²+k) is a multiple of 24. The rest of the terms except for 1 are multiples of 24. So clearly if we remove the one in this case aswell, we will get a multiple of 24. Therefore, in general, if we take a random prime number greater than 3, square it and take away one, we will be left with a multiple of 24. Have a nice day :) #memes #meme #stemeducation #mathematics #mathmemes
#Numbertheory Reels - @maths.ematicss tarafından paylaşılan video - Twinfinity Maths
Can you solve this tricky maths problem? #fyp #mathematics #maths #unitedstatesofamerica #mathtrick
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@maths.ematicss
Twinfinity Maths Can you solve this tricky maths problem? #fyp #mathematics #maths #unitedstatesofamerica #mathtrick
#Numbertheory Reels - @the.topestest tarafından paylaşılan video - Is 67 a prime number 🙄🤔, Comment your thoughts 💭 
#mind #prime #primenumbers #mathematics #maths
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@the.topestest
Is 67 a prime number 🙄🤔, Comment your thoughts 💭 #mind #prime #primenumbers #mathematics #maths
#Numbertheory Reels - @mathbuthow tarafından paylaşılan video - The perfect whole number hiding inside pi. 🤯⭕️

Everyone knows the area of a unit circle is π (about 3.14). But did you know there is a perfect, clea
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@mathbuthow
The perfect whole number hiding inside pi. 🤯⭕️ Everyone knows the area of a unit circle is π (about 3.14). But did you know there is a perfect, clean whole number hiding right inside it? If you inscribe a 12-sided polygon (a dodecagon) perfectly inside that circle, the math does something incredibly satisfying. By slicing the shape into 12 identical triangles and applying a tiny bit of trigonometry—specifically sin(30°) = 0.5—the area collapses perfectly into exactly 3! No decimals. No infinite digits. Just 3. 📐✨ Watch the animation to see the visual proof unfold! What other mathematical secrets should we uncover next? Drop your ideas in the comments! 👇 Follow @mathbuthow for more satisfying visual math! 🚀 #MathButHow #VisualMath #Geometry #MathTricks #fypppppppppppppppppppppppppppppppppppppppppppppppppppppppppppppppppppppp
#Numbertheory Reels - @maths.ematicss tarafından paylaşılan video - Twinfinity Maths • ago
99% of students Can't solve This Math Question #math #mathematics #mathematicschallenge #mathtrick #algebra
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@maths.ematicss
Twinfinity Maths • ago 99% of students Can’t solve This Math Question #math #mathematics #mathematicschallenge #mathtrick #algebra
#Numbertheory Reels - @exam_arc tarafından paylaşılan video - Prime numbers from 1 to 100 are the numbers that have only two factors: 1 and themselves. Here is the complete list:

2, 3, 5, 7, 11, 13, 17, 19, 23,
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@exam_arc
Prime numbers from 1 to 100 are the numbers that have only two factors: 1 and themselves. Here is the complete list: 2, 3, 5, 7, 11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97 👉 Note: 1 is not a prime number because it has only one factor. #Explore #MathFacts #PrimeNumbers #NumberTheory #Mathematics
#Numbertheory Reels - @prospermaths tarafından paylaşılan video - How to rationalize binomial denominator 

#binomial #denominator #viralpost #trendingpost #mathslesson #facebookpostシ #mathsreel #mathsvideo #mathskil
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@prospermaths
How to rationalize binomial denominator #binomial #denominator #viralpost #trendingpost #mathslesson #facebookpostシ #mathsreel #mathsvideo #mathskills
#Numbertheory Reels - @maths.hortcut tarafından paylaşılan video - Subtracting fractions from whole numbers is actually super easy 😍 Just subtract the numerator from the denominator and you'll get the answer in secon
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@maths.hortcut
Subtracting fractions from whole numbers is actually super easy 😍 Just subtract the numerator from the denominator and you’ll get the answer in seconds 🔥 #fractions #maths #mathtricks #learnmath #easyMath

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