Calculus 2: Integration (6 of 9) Approximate the Area Under the Curve 1

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In this video I find the approximate area under f(x)=x^2+2 by adding the area of 4 rectangles.

Next video in the series can be seen at:
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Very easy you make the question thanks Sir

Zubairkhan-iklk
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thank you i like your way of explaining

nonichan
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i love you, you are the best teacher ever

faisalahmed
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Are the curves shown in the graphs wrong or do they just serve as an example for us to understand and are not accurate with the functions?

Someone-pmsk
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HI Ilectureonline!
I understand that you use the integration to calculate the area under the curve, and you just measure the "y" diference between 0 and 4 on primitive. But i can't figure out why the area under the curve is equal to y values on antiderivative. Can you explain this?(or do you have any video that explains it?)

Danielagostinho
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Sorry, this may seem like a stupid question but would evaluating the curve using this method also called the "Reimann" sum or are they different? Thank you.

tonishataylor
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still the there is lack of explanation, how you come to conclusion for f(x1), f(x2) and so on.. what is the reason for that? where it come form?
Question two: even if we increase the amount of rectangles we get closer to the actual number or answer... but those rectangles are some part of it above the curve ! how do you explain that?

zadramm