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Horizontal Motion with Quadratic Resistance: If the parameters are such that the quadratic term dominates, then for positive v we can write: ーC2u?- dv = m dt Prove that which gives m dv t =- Prove that C2v2

Horizontal Motion with Quadratic Resistance: If the parameters are such that the quadratic term dominates, then for positive v we can write: ーC2u?- dv = m dt Prove that which gives m dv t =- Prove that C2v2

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Horizontal Motion with Quadratic Resistance: If the parameters are such that the quadratic term dominates, then for positive v we can write: dv -Czv? = dt Prove that which gives m dv t = - Prove that C2v2
Transcribed Image Text:Horizontal Motion with Quadratic Resistance: If the parameters are such that the quadratic term dominates, then for positive v we can write: dv -Czv? = dt Prove that which gives m dv t = - Prove that C2v2
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