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Relaxing Bouncing Balls: 1 Hour of Calming Music for Sleep and Screensaver  

Let's bounce
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Welcome to a new kind of video on this channel!
Option 1: Take a break and unwind with this one-hour relaxation experience featuring soothing relaxing music and mesmerizing visuals. Watch as a series of bouncing balls create a beautiful color display, with some bouncing slowly and others faster, perfect for easing your mind and drifting off to sleep.
Option 2: Can you solve the sync challenge? Throughout the video, the balls periodically synchronize, but how long until they all bounce at the same time? Here's a hint: it doesn't happen within the hour-long duration of the video. Good luck figuring it out! If you do, share your answer in the comments below, and don't forget to hit the like button if you enjoy the video.
Or, simply sit back, relax, and let the calming vibes wash over you. Sweet dreams! 😊🌙

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11 сен 2024

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Комментарии : 29   
@dbkids123
@dbkids123 2 месяца назад
I hate that one red dot that isn't changing. Amazing video❤
@mannycables
@mannycables Месяц назад
OMG SINCE IT GOD OF THE HEART OF THE
@aayanfunkidstv5485
@aayanfunkidstv5485 3 месяца назад
I love this
@LetsBounce1
@LetsBounce1 3 месяца назад
Thank you! I'm glad you enjoyed it!
@lego_by_leo
@lego_by_leo 2 месяца назад
I'll need 3 numbers to solve this, how many seconds the left one takes, the amount of seconds of the right one and the amount of balls bouncing.
@LetsBounce1
@LetsBounce1 2 месяца назад
Knowing how many seconds it takes for the first ball to bounce, the interval at which both balls bounce simultaneously after the first bounce, and the total number of balls, you can calculate it. Each ball has a period proportional to the previous one. Here are the details I mentioned earlier that aren't easily provided in the video: - The first two balls will bounce simultaneously again after the first ball bounces 439 times and the second ball 441 times. - There are a total of 1000 balls. 🙂
@lego_by_leo
@lego_by_leo 2 месяца назад
@@LetsBounce1 Let me have a guess, 10^2439 years?
@LetsBounce1
@LetsBounce1 2 месяца назад
If I'm not wrong, to calculate how many times the next ball will bounce for each bounce of the previous one, you multiply the previous ball's number of bounces by 441/439. By calculating this ratio for each ball (439; 439*441/439, 439*(441/439)^2; ...; 439*(441/439)^1000) and finding the least common multiple (LCM) of all these numbers, you can determine the total number of bounces of the first ball. Then, by multiplying this number by the period of the first ball, you obtain the time of resynchronization 🙂
@LetsBounce1
@LetsBounce1 2 месяца назад
So you are not far from the answer
@lego_by_leo
@lego_by_leo 2 месяца назад
@@LetsBounce1 I got an answer of around 10^1450 years
@jesskillectssclc5028
@jesskillectssclc5028 20 дней назад
50:00😊
@furtcite
@furtcite 3 месяца назад
Cool animation and song too. I love your channel
@LetsBounce1
@LetsBounce1 2 месяца назад
Thank you! I'm so glad you enjoyed the animation and the songs
@jesskillectssclc5028
@jesskillectssclc5028 20 дней назад
1:00
@humaymoda5292
@humaymoda5292 2 месяца назад
Whos watch in day?
@user-xm5bs7ls5r
@user-xm5bs7ls5r 3 месяца назад
69,000🤣🤫💀
@Kyle-fp5yg
@Kyle-fp5yg 2 месяца назад
Make a bouncing ball vid Make the balls spread to four different corners 10-50,000 10 50 100 150 500 1,000 10,000 50,000 Balls I love to see it!
@lunchannelhiv709
@lunchannelhiv709 2 месяца назад
From your calculations you got from the former newest comment, I’d say around 5.5x10^1450 years.
@LetsBounce1
@LetsBounce1 2 месяца назад
How did you get to this number?
@lunchannelhiv709
@lunchannelhiv709 2 месяца назад
@@LetsBounce1 I did math calculations on my head and combined that with your calculations
@LetsBounce1
@LetsBounce1 2 месяца назад
I've calculated the correct answer. It's significantly larger; you need to add approximately 86,595 more zeros to those years :)
@lunchannelhiv709
@lunchannelhiv709 2 месяца назад
@@LetsBounce1 Hmmmm, so it’s around 5.5x10^88405 years then?
@LetsBounce1
@LetsBounce1 2 месяца назад
Around 3*10^88045 years
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