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@sharf_altahir: جديد الفنانة نور الجلال التندرا #تصميم_فيديوهات🎶🎤🎬 #السودان_مشاهير_تيك_توك #الجديد_شديد #الاكسبلور #الانتشار_السريع

المصمم شرف الطاهر
المصمم شرف الطاهر
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Sunday 14 June 2026 18:04:07 GMT
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muslimabdalla2
muslem اللورد :
♥️♥️♥️
2026-06-14 19:14:22
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mu.ahamed
Mu Ahamed :
😁😁😁
2026-06-14 18:34:01
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user9795995181195
محمد احمد :
♥️♥️♥️
2026-06-14 18:32:19
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morein86
༒مصطفى الكاهلي 500࿐༒ :
🥰🥰🥰
2026-06-14 18:27:13
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.51545723
🫵المصمـم: ودالمهل الشنخـابي🔐 :
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2026-06-14 18:10:49
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user68606665390341
ا͓̽ل͓̽ي͓̽ا͓̽ق͓̽و͓̽ت͓̽❤️‍🔥 :
😏😏😏
2026-06-14 18:06:40
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user2547788632777
عيسى ساير :
@❤️❤️
2026-06-14 19:53:12
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Other Videos


Why does 0.999… equal 1? 🤯 At first glance it feels wrong. Most people instinctively think 0.999… should be just a tiny bit smaller than 1. But mathematics says otherwise. In this animation, we look at the idea from multiple angles: 🔹 A number line shows 0.9, 0.99, 0.999, 0.9999, and so on moving closer and closer to 1. 🔹 The distance between them keeps shrinking: 1 − 0.9 = 0.1 1 − 0.99 = 0.01 1 − 0.999 = 0.001 As the decimal continues forever, the gap approaches zero. 🔹 Then we use a classic algebra proof: x = 0.999… 10x = 9.999… Subtract: 9x = 9 x = 1 Since x was defined as 0.999…, that means: 0.999… = 1 The key idea is that there is no real number between 0.999… and 1. The infinite decimal is simply another way of writing the same value, just like 1/2 and 0.5 represent the same number. Many paradoxes in mathematics come from the word “infinity.” Our intuition is built around finite processes, but infinite processes can produce results that seem surprising at first. This is one of the most famous examples because it challenges what feels obvious and forces us to think more carefully about limits, infinite series, and how numbers are represented. If this surprised you, you’re not alone. Even people who enjoy math often argue about this the first time they see it. Do you think 0.999… = 1, or does it still feel like it should be slightly smaller? #fyp #viral #math
Why does 0.999… equal 1? 🤯 At first glance it feels wrong. Most people instinctively think 0.999… should be just a tiny bit smaller than 1. But mathematics says otherwise. In this animation, we look at the idea from multiple angles: 🔹 A number line shows 0.9, 0.99, 0.999, 0.9999, and so on moving closer and closer to 1. 🔹 The distance between them keeps shrinking: 1 − 0.9 = 0.1 1 − 0.99 = 0.01 1 − 0.999 = 0.001 As the decimal continues forever, the gap approaches zero. 🔹 Then we use a classic algebra proof: x = 0.999… 10x = 9.999… Subtract: 9x = 9 x = 1 Since x was defined as 0.999…, that means: 0.999… = 1 The key idea is that there is no real number between 0.999… and 1. The infinite decimal is simply another way of writing the same value, just like 1/2 and 0.5 represent the same number. Many paradoxes in mathematics come from the word “infinity.” Our intuition is built around finite processes, but infinite processes can produce results that seem surprising at first. This is one of the most famous examples because it challenges what feels obvious and forces us to think more carefully about limits, infinite series, and how numbers are represented. If this surprised you, you’re not alone. Even people who enjoy math often argue about this the first time they see it. Do you think 0.999… = 1, or does it still feel like it should be slightly smaller? #fyp #viral #math
Wemby at the end of his presser after the Spurs lost the NBA Finals. #NBA #nbafinals #spurs #knicks #wemby
Wemby at the end of his presser after the Spurs lost the NBA Finals. #NBA #nbafinals #spurs #knicks #wemby
#عبارات_حزينه💔😔 #جبرتت📮
#عبارات_حزينه💔😔 #جبرتت📮
#été#2v2#planbourbier#stp
#été#2v2#planbourbier#stp

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