Four partners (Adams, Benson, Cagle, and Duncan) jointly own a piece of land with a market value of $400,000. Suppose that the land is subdivided into four parcels s 1 , s 2 , s 3 , and s 4 . The partners are planning to split up, with each partner getting one of the four parcels. a. To Adams, s 1 is worth $40,000 more than s 2 , s 2 and s 3 are equal in value, and s 4 is worth $20,000 more than s 1 . Determine which of the four parcels are fair shares to Adams. b. To Benson, s 1 is worth $40,000 more than s 2 , s 4 is worth $8,000 more than s 3 , and together s 4 and s 3 have a combined value equal to 40% of the value of the land. Determine which of the four parcels are fair shares to Benson. c. To Cagle, s 1 is worth $40,000 more than s 2 and $20,000 more than s 4 , and s 3 is worth twice as much as s 4 . Determine which of the four parcels are fair shares to Cagle. d. To Duncan, s 1 is worth $4,000 more than s 2 ; s 2 and s 3 have equal value; and s 1 , s 2 , and s 3 have a combined value equal to 70% of the value of the land. Determine which of the four parcels are fair shares to Duncan. e. Find a fair division of the land using the parcels s 1 , s 2 , s 3 , and s 4 as fair shares.
Four partners (Adams, Benson, Cagle, and Duncan) jointly own a piece of land with a market value of $400,000. Suppose that the land is subdivided into four parcels s 1 , s 2 , s 3 , and s 4 . The partners are planning to split up, with each partner getting one of the four parcels. a. To Adams, s 1 is worth $40,000 more than s 2 , s 2 and s 3 are equal in value, and s 4 is worth $20,000 more than s 1 . Determine which of the four parcels are fair shares to Adams. b. To Benson, s 1 is worth $40,000 more than s 2 , s 4 is worth $8,000 more than s 3 , and together s 4 and s 3 have a combined value equal to 40% of the value of the land. Determine which of the four parcels are fair shares to Benson. c. To Cagle, s 1 is worth $40,000 more than s 2 and $20,000 more than s 4 , and s 3 is worth twice as much as s 4 . Determine which of the four parcels are fair shares to Cagle. d. To Duncan, s 1 is worth $4,000 more than s 2 ; s 2 and s 3 have equal value; and s 1 , s 2 , and s 3 have a combined value equal to 70% of the value of the land. Determine which of the four parcels are fair shares to Duncan. e. Find a fair division of the land using the parcels s 1 , s 2 , s 3 , and s 4 as fair shares.
Four partners (Adams, Benson, Cagle, and Duncan) jointly own a piece of land with a market value of $400,000. Suppose that the land is subdivided into four parcels
s
1
,
s
2
,
s
3
, and
s
4
. The partners are planning to split up, with each partner getting one of the four parcels.
a. To Adams,
s
1
is worth $40,000 more than
s
2
,
s
2
and
s
3
are equal in value, and
s
4
is worth $20,000 more than
s
1
. Determine which of the four parcels are fair shares to Adams.
b. To Benson,
s
1
is worth $40,000 more than
s
2
,
s
4
is worth $8,000 more than
s
3
, and together
s
4
and
s
3
have a combined value equal to 40% of the value of the land. Determine which of the four parcels are fair shares to Benson.
c. To Cagle,
s
1
is worth $40,000 more than
s
2
and $20,000 more than
s
4
, and
s
3
is worth twice as much as
s
4
. Determine which of the four parcels are fair shares to Cagle.
d. To Duncan,
s
1
is worth $4,000 more than
s
2
;
s
2
and
s
3
have equal value; and
s
1
,
s
2
, and
s
3
have a combined value equal to 70% of the value of the land. Determine which of the four parcels are fair shares to Duncan.
e. Find a fair division of the land using the parcels
s
1
,
s
2
,
s
3
, and
s
4
as fair shares.
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Question 3
The angle bisectors of APQR are PZ, QZ, and RZ. They meet at a single point Z.
(In other words, Z is the incenter of APQR.)
Suppose YZ = 22, QZ = 23, mz WPY 38°, and mzXQZ = 54°.
Find the following measures.
Note that the figure is not drawn to scale.
P
W
Z
X
R
Y
mzXQW
WZ
=
=
0
mz XRZ
=
0°
a
C
d
2
1
-1
0
1
2
3
-1
Graph of f'(x)
(5) The graph of f'(x), the derivative of f(x), is shown in the figure above. The line tangent to the graph
of f'(x) at x=0 is vertical and f'(x) is not differentiable at x = 1. Which of the following statements is
true?
(a) f'(x) does not exist at x = 0.
(b) f(x) has a point of inflection at x = 1.
(c) f(x) has a local maximum at x = 0.
(d) f(x) has a local maximum at x = 1.
Chapter 3 Solutions
Excursions in Mathematics, Loose-Leaf Edition Plus MyLab Math with Pearson eText -- 18 Week Access Card Package
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