The correct function that best fits the data provided in the table that shows the cost per shirt that depends on the number of shirts orders by the soccer team of the East Coast College who is planning to buy new gear for its road trip to California. Shirts Ordered x 5 25 40 100 125 Cost/Shirt A ( x ) ( $ ) 22.91 21.81 21.25 21.25 22.31 The options are: A ( x ) = 0.005 x + 20.75 A ( x ) = 0.01 x + 20 + 25 x A ( x ) = 0.0005 x 2 − 0.07 x + 23.25 A ( x ) = 25.5 ( 1.08 ) ( x − 5 )
The correct function that best fits the data provided in the table that shows the cost per shirt that depends on the number of shirts orders by the soccer team of the East Coast College who is planning to buy new gear for its road trip to California. Shirts Ordered x 5 25 40 100 125 Cost/Shirt A ( x ) ( $ ) 22.91 21.81 21.25 21.25 22.31 The options are: A ( x ) = 0.005 x + 20.75 A ( x ) = 0.01 x + 20 + 25 x A ( x ) = 0.0005 x 2 − 0.07 x + 23.25 A ( x ) = 25.5 ( 1.08 ) ( x − 5 )
Solution Summary: The author determines the correct function that best fits the data provided in the table that shows the cost per shirt that depends on the number of shirts orders by the soccer team of the East Coast College.
The correct function that best fits the data provided in the table that shows the cost per shirt that depends on the number of shirts orders by the soccer team of the East Coast College who is planning to buy new gear for its road trip to California.
Shirts Ordered x
5
25
40
100
125
Cost/ShirtA(x)($)
22.91
21.81
21.25
21.25
22.31
The options are:
A(x)=0.005x+20.75
A(x)=0.01x+20+25x
A(x)=0.0005x2−0.07x+23.25
A(x)=25.5(1.08)(x−5)
(b)
To determine
To graph: The model obtained in part (a), for (10≤x≤100) and estimate the minimum cost per shirt and also number of shirts the team must order to obtain the lowest price per shirt using the graph where the table that shows the cost per shirt that depends on the number of shirts orders by the soccer team of the East Coast College who is planning to buy new gear for its road trip to California.
25.4. (a). Show that when 0 < || < 4,
1
1
8
zn
4z - z2
4z
+Σ
4n+2*
(b). Show that, when 0 < |z1|<2,
n=()
2
1
8
(z - 1)(z - 3)
- 3
2(z - 1)
3 Σ (2-1)"
27+2
n=0
(c). Show that, when 2<|z|< ∞,
1
z4+4z2
-*()*.
n=0
Find the
Soultion to the following dy
differential equation using Fourier in
transforms:
=
, хуо, ухо
according to the terms:
lim u(x,y) = 0
x18
lim 4x (x,y) = 0
x14
2
u (x, 0) =
=\u(o,y) =
-y
لو
. Expand sinh z in Taylor's series at zo = πi, and show that
lim
sinh:
καπί κ
-
п
-
- 1.
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, subject and related others by exploring similar questions and additional content below.