Respuesta :
Answer: 5 ft
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Explanation:
Replace t with 9 and then use a calculator to compute
f(t) = 3*cos((pi/6)*t) + 5
f(9) = 3*cos((pi/6)*9) + 5
f(9) = 3*cos(9pi/6) + 5
f(9) = 3*cos(3pi/2) + 5
f(9) = 3*0 + 5 <<-- see note below
f(9) = 0 + 5
f(9) = 5
The tide is 5 ft high after nine hours
Note: use a calculator for that step. Make sure to be in radian mode (and not degree mode)
============================================
Explanation:
Replace t with 9 and then use a calculator to compute
f(t) = 3*cos((pi/6)*t) + 5
f(9) = 3*cos((pi/6)*9) + 5
f(9) = 3*cos(9pi/6) + 5
f(9) = 3*cos(3pi/2) + 5
f(9) = 3*0 + 5 <<-- see note below
f(9) = 0 + 5
f(9) = 5
The tide is 5 ft high after nine hours
Note: use a calculator for that step. Make sure to be in radian mode (and not degree mode)