Need help deriving drag equation....

AI Thread Summary
The discussion revolves around understanding the derivation of the drag equation, specifically how the equation (1/2 CApv^2P) is used to find the x and y components of acceleration. The user is seeking clarification on the purpose of the drag equation and the specific context in which the acceleration components are calculated. There is a request for additional details about the book being referenced to facilitate better responses. The conversation emphasizes the importance of providing comprehensive information for effective assistance. Overall, the thread highlights the need for clarity in the application of the drag equation in physics problems.
thelakeshow22
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Im currently trying to find out how my book took this drag equation (1/2 CApv^2P) and found the x and y component for accelration (x=(-pACv/2m)*sqrt (v(x)^2+v(y)^2)) &y=(-g-(-pACv/2m)*sqrt (v(x)^2+v(y)^2))
 
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thelakeshow22 said:
Im currently trying to find out how my book took this drag equation (1/2 CApv^2P) and found the x and y component for accelration (x=(-pACv/2m)*sqrt (v(x)^2+v(y)^2)) &y=(-g-(-pACv/2m)*sqrt (v(x)^2+v(y)^2))
What's this drag equation for?

What's the title of the book?

Components of acceleration for what?

The more information you can provide, the better chance you will receive some solid replies.
 

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