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Reygan Dionisio Profile
Reygan Dionisio

@ZahlenRMD

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Following
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Mathematics Educator/ Enthusiast /I follow math entrusiats/ Youtuber/ Content Creator

Central Luzon, Republic of the
Joined July 2021
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@ZahlenRMD
Reygan Dionisio
1 year
Differential & Integral Calculus #sharingisthenewlearning https://t.co/SHqAabLvDD
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@ZahlenRMD
Reygan Dionisio
3 days
Writing Derivatives 😅 #sharingisthenewlearning
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@ZahlenRMD
Reygan Dionisio
3 days
S_n = 17+2(n(n+1)/2) = 17+n(n+1) 17+16(16+1) = 17(17) Therefore, the last one is not a prime.
@Math1089_9801
Math1089
4 days
How Long? 17+2 is prime 17+2+4 is prime .......... Is 17+2+4+...+32 a prime? See here https://t.co/bItFJ1fd1A #math1089 #math #maths #mathematics #alphametics #numbers #squareroots #Prime #primenumbers
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@ZahlenRMD
Reygan Dionisio
4 days
15 Physics Equations 👌 #sharingisthenewlearning
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@ZahlenRMD
Reygan Dionisio
4 days
For me it's alpha 😅✌️
@Riazi_Cafe_en
Math Cafe
4 days
Which mathematical symbol is used the most?
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@ZahlenRMD
Reygan Dionisio
4 days
Try
@chinmaya_achary
Chinmaya Achary
5 days
Q143: #Algebra
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@ZahlenRMD
Reygan Dionisio
4 days
Sol
@sonukg4india
SKG
4 days
#morning with #math find the length of AB
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@ZahlenRMD
Reygan Dionisio
4 days
The Normal Distribution 👌 #sharingisthenewlearning
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@ZahlenRMD
Reygan Dionisio
4 days
Kudos to Professor Loh! Thanks for all the learning gems and inspiration. #sharingisthenewlearning
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@ZahlenRMD
Reygan Dionisio
4 days
Solution 2: Using Carmichael Lambda Function Since 52 = 4*13 lcm(phi(4), phi(13)) = 12 2025 mod 52 = 49 2024 mod 12 = 9 This simplifies to x = 49⁹ mod 52 x = (-3)⁹ mod 52 x = (-27)³ mod 52 x = 25³ mod 52 x = 15625 mod 52, 156 = 3*52 Thus x = 25 mod 52
@ZahlenRMD
Reygan Dionisio
5 days
Sol: 52 = 4*13 x = 2025²⁰²⁵ mod 4 = 1 x = 2025²⁰²⁵ mod 13 x = 10⁹ mod 13, since phi(13) = 12 x = (10³)³ mod 13 x = (-1)³ mod 13 x = 12 mod 13, so x can be 12,25,38,... and the smallest x that satisfies x = 1 mod 4 = 12 mod 13 is 25. Therefore, the remainder is 25.
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@ZahlenRMD
Reygan Dionisio
5 days
Sol: 52 = 4*13 x = 2025²⁰²⁵ mod 4 = 1 x = 2025²⁰²⁵ mod 13 x = 10⁹ mod 13, since phi(13) = 12 x = (10³)³ mod 13 x = (-1)³ mod 13 x = 12 mod 13, so x can be 12,25,38,... and the smallest x that satisfies x = 1 mod 4 = 12 mod 13 is 25. Therefore, the remainder is 25.
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@ZahlenRMD
Reygan Dionisio
5 days
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@ZahlenRMD
Reygan Dionisio
6 days
Using Clay Molding Technique Similar Puzzle 👇 https://t.co/TXqvga8wg2
@MathGuyTFL
Math Guy TFL
17 days
Find f(x).
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@ZahlenRMD
Reygan Dionisio
6 days
Try
@H0H0v
KHALID
11 days
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@ZahlenRMD
Reygan Dionisio
6 days
@mnd233445
EXTRA
26 days
Red area = ?
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@ZahlenRMD
Reygan Dionisio
6 days
@MathGuyTFL
Math Guy TFL
15 days
Find the length of sides of Triangle.
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@ai_meh_s
Yasujirō Ozu
9 days
A(EGH)=?
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@ZahlenRMD
Reygan Dionisio
6 days
Naming Polygons👌 Visual presentation https://t.co/u1xGAr7Cob #sharingiathenewlearning
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@ZahlenRMD
Reygan Dionisio
8 days
From 1900 up to February 2026, how many times has this scenario happened? (February 1 falling on a Sunday) #sharingisthenewlearning #FunMaths
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@ZahlenRMD
Reygan Dionisio
13 days
Let y = x-6, x = y+6 (y+6)²-13(y+6) + 43 = 0 y² + 12y + 36 - 13y - 78 + 43 = 0 y² - y + 1 = 0 We want y² + 1/y² From y² - y + 1 = 0 y + 1/y = 1 y² + 2 + 1/y² = 1 Thus y² + 1/y² = -1 #sharingisthenewlearning
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@ZahlenRMD
Reygan Dionisio
14 days
Sum of squares (Geometric proof) #sharingisthenewlearning
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