Here is an example of finding a Cumulative Distribution Function (CDF) given a Probability Distribution Function (PDF). Here is another example with more pieces: • Find the CDF (cumulati...
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@caitlinbowden32152 ай бұрын
You're a life saver!!!! 1 hour before exam and you helped me understand it perfectly! Thank you!
@goochipoochie Жыл бұрын
"It gets very confusing when you have a lot of exes, it is just easier to have tea" -Stats4everyone
@Chandulal_20786 жыл бұрын
I have Watched just 30 minutes before exam. Thank you, I understood how to do it.
@euphoriansunrise5 жыл бұрын
You're a god send, thank you! Can't like this enough.
@imanmukhopadhyay11354 жыл бұрын
Thank you so much, you explained it so well that I could build a good basic concept.
@jalenvillena18017 жыл бұрын
Thank you! Very helpful!
@sajjadulhaq41365 жыл бұрын
Love this lecture
@Inamullahkhan62946 жыл бұрын
Excellent explanation
@shivikabahri71134 жыл бұрын
Omg🥺☹you made it look so easy....thankyou so much...I really appreciate your efforts ❤
@Stats4Everyone3 жыл бұрын
My pleasure 😊
@jacobm70265 жыл бұрын
Someone learned color coding from Sal Kahn it seems :D Good work!
@litan1962 жыл бұрын
Nice talk, very clearly
@henryfayol66676 ай бұрын
U are such a great teacher I love 💕 you so much
@Stats4Everyone6 ай бұрын
Thank you! 😁
@hardiksharma71002 жыл бұрын
simply awesome 😇
@SurajKumar-bw9oi4 жыл бұрын
The only correct explanation on youtube:)
@TN-wh3yf Жыл бұрын
You Are The Best😁😁😁
@Stats4Everyone Жыл бұрын
Thanks! Glad you found this video to be helpful!
@TheJoker-tm8kq3 жыл бұрын
How to find joint density function from cumulative distribution function
@eruditionchn11766 жыл бұрын
Awesome
@eruditionchn11766 жыл бұрын
Please give u more lecture
@K3nnyAss6 жыл бұрын
You have the most beautiful voice in Michelle 😍
@munyaradzindumeya54442 жыл бұрын
Obrigado
@veggiekeller6 жыл бұрын
Why was t>2 = to 1? Why not 0?
@kylebunten31216 жыл бұрын
You are thinking of the pdf which is the function f(x), which for t>2 is equal to 0. However, with the cdf, F(t), you're not measuring the value of the f(x), you're finding the integral of f(x) on the interval negative infinity to t. Because it includes all probability, the integral of f(x) on the interval negative infinity to t for t>2 must always equal 1.
@phurinatpuekkham89796 жыл бұрын
Great explanation but why t at 10:16 is less than 0. Why not t less than or equal to 0 (t
@091MW26 жыл бұрын
I think you can do it that way, but I don't think it matters if you use (