Daylight hours in Midland. The monthly average number of daylight hours in Midland is modeled by the equation N ( t ) = 12.2 + 4.3 sin [ π 6 ( t − 3 ) ] where t = 1 represents January. Find the average number of daylight hours in Midland during a. March b. June c. December
Daylight hours in Midland. The monthly average number of daylight hours in Midland is modeled by the equation N ( t ) = 12.2 + 4.3 sin [ π 6 ( t − 3 ) ] where t = 1 represents January. Find the average number of daylight hours in Midland during a. March b. June c. December
Solution Summary: The author concludes that the average number of daylight hours in March is 12.2 and the value of t in June is 16.5.
Daylight hours in Midland. The monthly average number of daylight hours in Midland is modeled by the equation
N
(
t
)
=
12.2
+
4.3
sin
[
π
6
(
t
−
3
)
]
where
t
=
1
represents January. Find the average number of daylight hours in Midland during
a) let SSK : A->R be function and let
c be acluster Point of A if lim S, (x) exists
for each i=1, 2, .-,k then
K
i) lim Si (x)= lim fi (x)
X->C 1=1
11), im π fi (x) = lim fi (x)
YC il
i=1
1) let f(x) = ) x² Sin (1/x), xe Q/{o}
f(x) = {
x² cos(\/x), x&Q
Show that lim f(x)= 0
X = 0
c) Give an example of aset ASR, a cluster Point C
of Aand two fun. & 9: AR st lim f(x)9(x) exsis
bat limfex) does not exist
X-C
2. [-/4 Points]
DETAILS
MY NOTES
SESSCALCET2 7.3.002.
Let S be the solid obtained by rotating the region shown in the figure about the y-axis. (Assume a = 6 and b = 2.)
ASK YOUR TEACHER
0
y = a sin(bx²)
Sketch a typical approximating shell.
y
6
4
2
x
π/b
y
2
1
x
0.5
1.0
1.5
0.2
0.4
0.6
0.8
1.0
-2
-1
-4
The graph of f', the derivative of f, is shown in the graph below. If f(-9) = -5, what is the value of f(-1)?
y
87 19
6
LO
5
4
3
1
Graph of f'
x
-10 -9 -8 -7 -6 -5 -4 -3 -2 -1
1
2
3
4 5
6
7 8 9 10
-1
-2
-3
-4
-5
-6
-7
-8
564%
Precalculus Enhanced with Graphing Utilities (7th Edition)
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