Mathematics
18.09.2020 14:57
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The function f(t) = 5 cos(pi over 6t) + 7 represents the tide in stanley sea. it

The function f(t) = 5 cos(pi over 6t) + 7 represents the tide in stanley sea. it has a maximum of 12 feet when time (t) is 0 and a minimum of 2 feet. the sea repeats this cycle every 12 hours. after four hours, how high is the tide?

11.3 feet

9.5 feet

4.5 feet

2.6 feet
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seseluka
seseluka
4,7(36 marks)
The function for the height is
f(t) = 5cos( \frac{ \pi }{6} t)+7

f(0) = 5 cos(0) + 7 = 5 + 7 = 12ย  (verified)
The period is Tย  = 12 hours.

After 4 hours (t = 4), the height is
f(4) = 5cos( \frac{ 4\pi }{6} )+7 = 5*(-0.5)+7=4.5

A graph of f(t) confirms the answer.

4.5 ft
The function f(t) = 5 cos(pi over 6t) + 7 represents the tide in stanley sea. it has a maximum of 12
kaishat1092
kaishat1092
5,0(85 marks)

the answer to this question would be 4.5

elijiahman99
elijiahman99
4,4(7 marks)

979786

Step-by-step explanation:

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