Need help deriving drag equation....

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SUMMARY

The drag equation, represented as (1/2) CApv²P, is utilized to derive the x and y components of acceleration in fluid dynamics. The x-component of acceleration is calculated using the formula x = (-pACv/2m) * sqrt(v(x)² + v(y)²), while the y-component incorporates gravitational effects, expressed as y = (-g - (-pACv/2m) * sqrt(v(x)² + v(y)²)). This discussion highlights the mathematical transformation of the drag equation into acceleration components, essential for understanding motion in a resistive medium.

PREREQUISITES
  • Understanding of fluid dynamics principles
  • Familiarity with the drag equation and its components
  • Basic knowledge of vector calculus
  • Proficiency in physics, particularly in mechanics
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  • Research the derivation of the drag equation in fluid dynamics
  • Study the application of acceleration components in projectile motion
  • Learn about the effects of drag on different shapes and surfaces
  • Explore numerical methods for simulating motion under drag forces
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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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