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Applications of Integrals: Economics: Consumer Surplus: Example 1
In this video I go over a simple example on illustrating how to determine the consumer surplus when we are given the demand curve function and the amount of products we are looking to sell. The demand curve in this example is given by the function p(x) = 1200 - 0.2x - 0.0001x^2 and the number of sales we are assuming is 500. Once again, the consumer surplus is the amount the consumers overall save when the price is below their perceived value or price willing to pay for the product.
Download the notes in my video: https://1drv.ms/b/s!As32ynv0LoaIhrI-2D4QjTMRpQ_SVQ
View Video Notes on Steemit: https://steemit.com/mathematics/@mes/applications-of-integrals-economics-consumer-surplus-example-1
Related Videos:
Economics: Consumer Surplus: https://youtu.be/rcJCm1wi4lo
Marginal Costs - Economics 101: http://youtu.be/XS-1L6Iq4Wk
Marginal Cost vs Average Cost - Economics 101: http://youtu.be/HiMaLvsTstc
Marginal Cost vs Average Cost Example - Economics 101: http://youtu.be/W2xx0Wtl608
https://youtu.be/TLxmMLFC8tc
https://youtu.be/55jrfODcbWY
Moments and Centers of Mass: Introduction: https://youtu.be/lLSo5Hck6FM
Applications of Integrals: Hydrostatic Pressure and Force: https://youtu.be/fesMt6vmXIo
Applications of Integrals: Surface Area: https://youtu.be/JkDPmAD37qk
Applications of Integrals: Arc Length Function: https://youtu.be/MWKK3qLvSwU
Applications of Integrals: Arc Length Proof: https://youtu.be/2rb4H_rmgxg .
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