Statistics - How to use Chebyshev's Theorem
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- Опубліковано 27 чер 2024
- In this video I cover at little bit of what Chebyshev's theorem says, and how to use it. Remember that Chebyshev's theorem can be used with any distribution, and that it gives a lower proportion of what we can expect in the actual data.
▬▬ Chapters ▬▬▬▬▬▬▬▬▬▬▬
0:00 Start
0:04 What is Chebyshev's Theorem
0:46 Example 1: Compare Chebyshev's Theorem with the actual value
4:00 Example 2: Find the minimum percentage that falls in a given range
6:29 Wrap up information and ending
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Thank God for you! I did not understand this when my professor explained it, but now I will ace my homework thanks to you!
same tbh
I've been struggling in my graduate level Stats for Experimenters class and your instruction is SO helpful. Thank you!
Happy to help! :^D
i really love this guy
Thankyou so much, this theorem is on my homework but the teacher and textbook haven't taught us this yet lol..so thankfully found your video!
Thank you very much! I was stuck on a problem like this for over an hour.
It sure did help!
Thanks a million
i can not thank you enough for this.
you saved my grade sir
Thank you, Sir! You are great!
Really appreciate your work and help
Bro just came in clutch helping me finish the last question on my test, much thanks
very well explained .thanks !
Nice lecture 👌. Helps me to solve my assignment question. Love from India❤️
so well explained wow
Thank you so much you made it 100 times easier
very good and enough explanations thanks a lot
Appreciate you fam
thank you from Oman 🇴🇲
Bless you
Wish u were my math teacher... thought statistics was hard buh you make it so simple to understand 🔥🔥why do most math teachers make simple things so hard aaaaaaaaa
Sir which type of calculator you used ? please tell me model name & price & from where i can buy this type of calculator
Thank u so much
Thanks so much
Hi,
Could you please explain to me why you got 12.82 as Standard diviation?
I got 38.92 as my Standard sample diviation. I already watched your previous videos, but I still dont get the same result than yours.
Thanks
I double check the calculations and it seems like the 12.82 is good. For help on standard deviations you can check out the formulas and calculate by hand: ua-cam.com/video/n64puqeZWcU/v-deo.html
or use a calculator like the Ti-84: ua-cam.com/video/vSjs-Vehaf8/v-deo.html
where did you go on the calculator that looks for all the info (mean, etc)
5months late but its the STAT button on the Ti84
So basically, using Chebyshev, means you're always "at least 75%?" I don't understand the point of the little formula if it always means 75%. What am I missing?
It depends upon the value of "k" i.e. the number of standard deviations away from mean. If its 2 standard deviations away from mean then yes the data is always within 75% atleast. Similarly for 3 standard deviations the spread of data always lies within 89% ,and so on & so forth. Hope this helps
I have one question what if I want to know how much data lie between two different standard deviation. here both lower limit and upper limit ($22000 and $50000 respectively) are equally apart from mean . what if I want to calculate data between lets say $25000 to $60000?? do i need to calculate k value for both limit and substract the percentage between them??
U r best 👍
how did you plug in the 30 data points for the SD and mean on the calculator ?
Where does the 3 come from in Chebyshev's theorem? How does 1- 1/4 turn into 3/4?
Know it's a month late, but 1 - 1/4 means in order to subtract, you need to turn 1 into a fraction with the same denominator as 1/4, so 4/4. Then do the subtraction of 4/4 - 1/4 which gives you 3/4.
thaaank you
But what if the distance between the two intervals are not equal in distance from the mean?
What to do when k is less than 1?
1-¼... how did we get ¾ from that?
5:00 what formula is he using here? '
At that time, I'm just interpreting the problem. The average is 36,000 so I'm adding some number of standard deviations to get 50000.
For example 31000 + (1)(4100) would put you at 1 standard deviation above the mean. 31000 + (5)(4100) would put you at 5 standard deviations above the mean. So I'm trying to figure out how many standard deviations above the mean the 50000 is.
you lost me with all the shortcuts I can't turn in shortcuts
Oh ma God, maths difficult😢