@@Nate-jx7fithat doesn’t even make sense dawg. You’re never too far into ignorance to learn more. Tf is this other than “im better at math than you” on a learning channel
The guy above didn't answer your question. Sal earlier in this video said that the areas would "cancel" out. This makes sense when you put in very large numbers for n in the limit, you will see that the area will approach zero.
I am 5 years late, and you are probably not in calculus anymore. You are correct, the "n" he wrote should be an "i". "i" is x at some end point on a rectangle, and "n" is the number of rectangles, which is infinite. to reach endpoint "i", you must add "i" pi/ns to pi, the starting point of the integral.
Would be helpful to further clarify the difference between I , n and x , why use these different variables.
dawg if you cant understand that you have not gotten far enough in math to learn these
@@Nate-jx7fithat doesn’t even make sense dawg. You’re never too far into ignorance to learn more. Tf is this other than “im better at math than you” on a learning channel
Beautiful!
Evil MrMuffinz u liked ur own comment👀👀
how to solve that limit then..??
The limit is solved by taking the integral
The guy above didn't answer your question. Sal earlier in this video said that the areas would "cancel" out. This makes sense when you put in very large numbers for n in the limit, you will see that the area will approach zero.
You have to factor out the i and then use some formulas to solve the summations then evaluate the limits
How do you know whether to write it as a right or left reimann sum
Paul Shin too late pal already had the test but thanks anyway
wait can you tell me how to know which one it is?
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shouldnt that "n" be "i" ?
shhhhhhhhhhh lol
hmmm that is not helping anyone.
"Pi/n" is equal to "i". I thought he would've written pi plus i.
I am 5 years late, and you are probably not in calculus anymore. You are correct, the "n" he wrote should be an "i". "i" is x at some end point on a rectangle, and "n" is the number of rectangles, which is infinite. to reach endpoint "i", you must add "i" pi/ns to pi, the starting point of the integral.