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@themathcentral — TikTok avatar

@themathcentralMath Central

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card updated Sep 14, 2026 · 12 clips parsed · following 0 · 3,000,000 likes total

Engagement8.65%above average

Account summary

@themathcentral has 263,100 followers and 62 videos. Across the 12 parsed clips the average is 91,575 views and 7,316 likes. Engagement to views is 8.65%, which is above average for TikTok. On the newer half of the feed the response is rising (+2.07 pp). Posts roughly 0.3 times a week. An average clip reaches 35% of the follower count.

Followers
263.1K
−100 in period
Engagement
8.65%
+2.07 pp newer half
Average views
91.6K
median 76.2K
Likes per clip
7.3K
22 comments avg
Shares / saves
587 / 1.6K
1.76% of viewers save
Posting rate
0.3 / wk
reach 35% of followers

Latest clips

12 collected
Kaprekar's constant is the number 6174, named after the Indian mathema — @themathcentral4.9K0:26Kaprekar's constant is the number 6174, named after the Indian mathematician D. R. Kaprekar, who discovered it in 1949. 2872747A Taylor series breaks down a complex function into an infinite sum of — @themathcentral74.4K0:14A Taylor series breaks down a complex function into an infinite sum of polynomial terms based on its derivatives at a si6.5K124411KThe sine of a sum identity is a trigonometric formula that allows us t — @themathcentral13K0:30The sine of a sum identity is a trigonometric formula that allows us to find the sine of two angles added together by br817563197The Sine Law states that in any triangle, the ratio of a side length t — @themathcentral100.2K0:25The Sine Law states that in any triangle, the ratio of a side length to the sine of its opposite angle remains constant.10.7K331.1K2.7KViviani’s theorem states that in an equilateral triangle, the sum of t — @themathcentral83.8K0:24Viviani’s theorem states that in an equilateral triangle, the sum of the perpendicular distances from any interior point7.4K215821.8KThe Gauss summation is a formula for quickly finding the sum of the fi — @themathcentral219K0:28The Gauss summation is a formula for quickly finding the sum of the first n natural numbers: 1 + 2 + 3 + … + n. It can b19.3K451.2K3.9KThe Pythagorean identity is a fundamental relationship in trigonometry — @themathcentral235.7K0:21The Pythagorean identity is a fundamental relationship in trigonometry, expressed as sin²(x) + cos²(x) = 1. This equatio22.1K591.7K4.1KSOH-CAH-TOA is a mnemonic used to remember the three primary trigonome — @themathcentral78K0:22SOH-CAH-TOA is a mnemonic used to remember the three primary trigonometric ratios: sine, cosine, and tangent. It stands 6.2K135511.5KThe dragon curve, often called the Heighway dragon, is a complex fract — @themathcentral44.2K0:17The dragon curve, often called the Heighway dragon, is a complex fractal shape that illustrates how intricate patterns c1.7K10146219The Japanese multiplication method, also known as the line multiplicat — @themathcentral187.3K0:25The Japanese multiplication method, also known as the line multiplication method, is a visual approach to multiplying nu9.1K481K3KMonte Carlo integration is a powerful numerical technique used to esti — @themathcentral13.6K0:26Monte Carlo integration is a powerful numerical technique used to estimate the value of complex integrals by leveraging 533445109Root simplification is the process of rewriting a square root in its s — @themathcentral44.8K0:24Root simplification is the process of rewriting a square root in its simplest form by using prime factorization. This in3.1K16197780

Engagement per clip

12 parsed clips · newest on the right · click a bar to open the clip peak: 11.8% ER
Dec 13Mar 18Oct 22

Profile completeness

5/6

Frequently asked

How many followers does @themathcentral have?

263,100 followers as of Sep 14, 2026.

How many videos does @themathcentral have?

62 videos; 12 of them have been parsed with full statistics.

What is the engagement rate of @themathcentral?

8.65% of views turn into likes, comments and shares across 12 parsed clips.

What is the average number of views per clip?

91,575 views, median 76,200.

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