A can is dripping out water at a rate of r(t) = 12/17 If the can held 50 cm³ of water at time t = 1, what formula describes the amount of water remaining at time t = 3? Do not evaluate the integral. 3 ov(3) = 50-³dt 3 ○ v(3) = 50+ √₁³ 2³/1/1, dt 3 ○v(3) = 50-³1/dt 3 Ov(3) = 1 - ₁³ 1½, dt 2t

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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A can is dripping out water at a rate of r(t)
2t
If the can held 50 cm³ of water at time t = 1, what formula describes the amount of water remaining at time t = 3?
Do not evaluate the integral.
○ v(3) = 50 – ₁³ ½ dt
2t
○v(3) = 50+ √₁³ 1/1/1
ſi dt
2t
3
○v(3) = 50 -
Si
₁²³ ½ dt
3
2t
1
○v(3) = 1 -
Si
₁³/dt
2t
Transcribed Image Text:= A can is dripping out water at a rate of r(t) 2t If the can held 50 cm³ of water at time t = 1, what formula describes the amount of water remaining at time t = 3? Do not evaluate the integral. ○ v(3) = 50 – ₁³ ½ dt 2t ○v(3) = 50+ √₁³ 1/1/1 ſi dt 2t 3 ○v(3) = 50 - Si ₁²³ ½ dt 3 2t 1 ○v(3) = 1 - Si ₁³/dt 2t
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