The monthly high temperature for Atlantic City. New Jersey, peaks at an average high of 86 ° in July and goes down to an average high of 64 ° in January. Assume that this pattern for monthly high temperatures continues indefinitely and behaves like a cosine wave. a. Write a function of the form H t = A cos B t − C + D to model the average high temperature. The value H t is the average high temperature for month t , with January as t = 0. b. Graph the function from part (a) on the interval 0 , 13 and plot the points 0 , 64 , 6 , 86 and 12 , 64 to check the accuracy of your model.
The monthly high temperature for Atlantic City. New Jersey, peaks at an average high of 86 ° in July and goes down to an average high of 64 ° in January. Assume that this pattern for monthly high temperatures continues indefinitely and behaves like a cosine wave. a. Write a function of the form H t = A cos B t − C + D to model the average high temperature. The value H t is the average high temperature for month t , with January as t = 0. b. Graph the function from part (a) on the interval 0 , 13 and plot the points 0 , 64 , 6 , 86 and 12 , 64 to check the accuracy of your model.
Solution Summary: The author explains how the monthly high temperature continues indefinitely and behaves like a cosine wave. The amplitude of the curve is half the distance between the highest value and lowest value.
The monthly high temperature for Atlantic City. New Jersey, peaks at an average high of
86
°
in July and goes down to an average high of
64
°
in January. Assume that this pattern for monthly high temperatures continues indefinitely and behaves like a cosine wave.
a. Write a function of the form
H
t
=
A
cos
B
t
−
C
+
D
to model the average high temperature. The value
H
t
is the average high temperature for month
t
, with January as
t
=
0.
b. Graph the function from part (a) on the interval
0
,
13
and plot the points
0
,
64
,
6
,
86
and
12
,
64
to check the accuracy of your model.
H.w
WI
M
Wz
A
Sindax
Sind dy max
Утах
at 0.75m from A
w=6KN/M L=2
W2=9 KN/m
P= 10 KN
B
Make the solution handwritten and not
artificial intelligence because I will
give a bad rating if you solve it with
artificial intelligence
Solve by DrWz
WI
P
L
B
dy
Sind Ⓡ de max
⑦Ymax
dx
Solve by Dr
③Yat 0.75m from A
w=6KN/M L=2
W2=9 kN/m
P= 10 KN
Solve By Dr
How to find the radius of convergence for the series in the image below? I'm stuck on how to isolate the x in the interval of convergence.
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