Proof By Induction Summation
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- Опубліковано 16 жов 2024
- Example of proof by induction.
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(3) Induction Recurrence Relation 1: • Recurrence Relation Pr...
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You helped me figure out a problem I was stuck on for hours. You are a lifesaver.
I'm glad my videos could help!
Ahhh, at 5:30 where you use the induction hypothesis to replace the entire geometric sequence up til that point
I've spent so long trying to figure out how to finish this proof, and it was that one simple step lol
you deserve more views
Great video mate! You got me through my uni assignment, I just wasn't getting what my lecture was saying.
One part I didn't understand though was when you factored out (k + 1), you skipped over that really quick. It took a lot of time and research to figure out that you were getting rid of the existing (k + 1) then multiplying k + 2 by (k + 1) to balance the equation. Visually it looks like you magically dropped the k and 2 then added 1 to the left hand (k + 1) and some how changed the + between the two (k + 1) to a * (multiply) symbol. I found other comments that got confused with the factoring to, it must be that its visually looks like what I said.
Having said all that it forced me to learn about factoring properly. The rest of the explanation was really good.
Excellent video!!!! but only problem is i dont understand how you got 2 at 7:19...Please can you explain how it became 2(k+1) over 2
What he did was he multiplied (k+1) by 2/2 (which is the same as multiplying by 1). This is allowed in math. Then he was able to combine those two terms since they now both share 2 as a denominator. Hope this helped even though its 4 months late.
wow you killed this, thank you so much
Great video thanks for your help!
Very well explained! Can you do induction on binary search code?
You seem to re-write a lot and could use a bigger board but you explained it really well and it was very helpful thank you!
haha yes I probably need to get a bigger board, thanks for watching this video and the others !
Awesome video! Thanks for sharing.
ty
can anyone help me Prove that Floor( log2 n) + 1 = Ceiling(log2
(n + 1)), where n
is a positive integer ????
You rock! Thank you!
Thank you !
thanks so much (:
Thanks a lot man. You're a good resource!
+Kenny Worden thank you!
+Kenny Worden thank you!
I see how, but why?
Haha that's funny Ian !