[T] Suppose that T = 50 + 10 sin [ π 12 ( t − 8 ) ] is a mathematical model of the temperature (in degrees Fahrenheit) at t hours after midnight on a certain day of the week. Determine the amplitude and period. Find the temperature 7 hours after midnight. At what time does T = 60°? Sketch the graph of T over 0 ≤ t ≤ 24 .
[T] Suppose that T = 50 + 10 sin [ π 12 ( t − 8 ) ] is a mathematical model of the temperature (in degrees Fahrenheit) at t hours after midnight on a certain day of the week. Determine the amplitude and period. Find the temperature 7 hours after midnight. At what time does T = 60°? Sketch the graph of T over 0 ≤ t ≤ 24 .
[T] Suppose that
T
=
50
+
10
sin
[
π
12
(
t
−
8
)
]
is a mathematical model of the temperature (in degrees Fahrenheit) at t hours after midnight on a certain day of the week.
K=3, Gauss Seidel
Fill in only 4 decimal places here in Canvas. Make sure in exam and homework, 6 decimal places are required.
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X2 =
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A smallish urn contains 25 small plastic bunnies - 7 of which are pink and 18 of
which are white. 10 bunnies are drawn from the urn at random with replacement, and
X is the number of pink bunnies that are drawn.
(a) P(X = 5)=[Select]
(b) P(X<6) [Select]
The fox population in a certain region has an annual growth rate of 8 percent per year. It is estimated that the
population in the year 2000 was 22600.
(a) Find a function that models the population t years after 2000 (t = 0 for 2000).
Your answer is P(t)
=
(b) Use the function from part (a) to estimate the fox population in the year 2008.
Your answer is (the answer should be an integer)
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