What are Continuous Random Variables? (1 of 3: Relation to discrete data)

[@menoima9501]

This man is making me watch educational videos in my leisure time. What a legend!!!

[@kukuyiehalem6391]

the way you explain is what i love i can easily comprehend and relate it to what i already know

[@Aberrantly]

Whatever would I do without you Eddie? However, it is getting a little bit late, time to hit the sheets. You have a good night man :)

[@cameronwood6096]

your so helpful i lobe your videos

[@AG-cx1ug]

8:26 Aren't continuous random values also kind of discrete? For example if we had temperature values from equivalently spaced time stamps to the same accuracy, wouldn't that form a discrete dataset? Or are continuous variables connected to time? Or is it that continous involve decimals whereas discrete don't?

[@landerson6280]

❤️ Wow i think i first?.. u r Good Teacher :D👍👍👍

[@airmmy]

August 2024, still useful

[@RandomStuff-fd6iy]

So a random variable is something that changes. Random means that each different thing is differently likely with a different outcome

[@AG-cx1ug]

9:54 "Discrete Data can look like continuous data when there's enough of it" Can continuous data look like discrete data if there's less enough?

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👍👍👍👍👍

[@qobilruzmatov48]

Nice good

[@nikkyyxo]

why are some his videos in private?

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[@bobbyorozco4383]

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[@nissansherpa4490]

lim x → 4 (x^2 -64)/(x^2 -16) does limit exist for this ?

[@Leopol]

no

[@TheBodyOnPC]

no but this limit exists: lim x → 4 (x^3 -64)/(x^2 -16)=6

[@David__U]

In Google type in "graph y=(x^2-64)/(x^2-16)". From the result you'll see clearly that as you approach4 from the left y goes to positive infinity, but when you approach 4 from the right, g goes to negative infinity. Since y doesn't approach the same number from the left and right, the limit doors not exist.

[@angelmpc1725]

Jaj, Australia has class in summer

[@noahcooper5969]

We've had class all year except for 4 weeks of lockdown