Exercises 33 and 34 refer to the following situation: Jackie, Karla, and Lori are planning to divide the half vegetarian—half meatball foot-long sub sandwich shown in Fig. 3-22 among themselves using the lone- divider method. Jackie likes the meatball and vegetarian parts equally well; Karla is a strict vegetarian and does not eat meat at all; Lori likes the meatball part twice as much as the vegetarian part. (Assume that when the sandwich is cut, the cuts are always made perpendicular to the length of the sandwich. You can describe different shares of the sandwich using the ruler and interval notation—for example, [ 0 , 6 ] describes the vegetarian half. [ 6 , 8 ] describes one-third of the meatball half, etc.). Figure 3-22 Suppose that Jackie is the divider. a. Describe how Jackie should cut the sandwich into three shares. Label the three shares s 1 for the leftmost piece, s 2 for the middle piece, and s 3 for the rightmost piece. Use the ruler and interval notation to describe the three shares. (Assume that Jackie knows nothing about Karla and Lori’s likes and dislikes.) b. Which of the three shares are fair shares to Karla? c. Which of the three shares are fair shares to Lori? d. Find three different fair divisions of the sandwich.
Exercises 33 and 34 refer to the following situation: Jackie, Karla, and Lori are planning to divide the half vegetarian—half meatball foot-long sub sandwich shown in Fig. 3-22 among themselves using the lone- divider method. Jackie likes the meatball and vegetarian parts equally well; Karla is a strict vegetarian and does not eat meat at all; Lori likes the meatball part twice as much as the vegetarian part. (Assume that when the sandwich is cut, the cuts are always made perpendicular to the length of the sandwich. You can describe different shares of the sandwich using the ruler and interval notation—for example, [ 0 , 6 ] describes the vegetarian half. [ 6 , 8 ] describes one-third of the meatball half, etc.). Figure 3-22 Suppose that Jackie is the divider. a. Describe how Jackie should cut the sandwich into three shares. Label the three shares s 1 for the leftmost piece, s 2 for the middle piece, and s 3 for the rightmost piece. Use the ruler and interval notation to describe the three shares. (Assume that Jackie knows nothing about Karla and Lori’s likes and dislikes.) b. Which of the three shares are fair shares to Karla? c. Which of the three shares are fair shares to Lori? d. Find three different fair divisions of the sandwich.
Solution Summary: The author explains how Jackie should cut the sandwich into three shares using the lone-divider method. Jackie likes the meatball and vegetarian parts equally well; Karla is a strict vegetarian.
Exercises 33 and 34 refer to the following situation: Jackie, Karla, and Lori are planning to divide the half vegetarian—half meatball foot-long sub sandwich shown in Fig. 3-22 among themselves using the lone- divider method. Jackie likes the meatball and vegetarian parts equally well; Karla is a strict vegetarian and does not eat meat at all; Lori likes the meatball part twice as much as the vegetarian part. (Assume that when the sandwich is cut, the cuts are always made perpendicular to the length of the sandwich. You can describe different shares of the sandwich using the ruler and interval notation—for example,
[
0
,
6
]
describes the vegetarian half.
[
6
,
8
]
describes one-third of the meatball half, etc.).
Figure 3-22
Suppose that Jackie is the divider.
a. Describe how Jackie should cut the sandwich into three shares. Label the three shares
s
1
for the leftmost piece,
s
2
for the middle piece, and
s
3
for the rightmost piece. Use the ruler and interval notation to describe the three shares. (Assume that Jackie knows nothing about Karla and Lori’s likes and dislikes.)
b. Which of the three shares are fair shares to Karla?
c. Which of the three shares are fair shares to Lori?
d. Find three different fair divisions of the sandwich.
موضوع الدرس
Prove that
Determine the following groups
Homz(QZ) Hom = (Q13,Z)
Homz(Q), Hom/z/nZ, Qt
for neN-
(2) Every factor group of
adivisible group is divisble.
• If R is a Skew ficald (aring with
identity and each non Zero element is
invertible then every R-module is free.
A: Tan Latitude / Tan P
A = Tan 04° 30'/ Tan 77° 50.3'
A= 0.016960 803 S CA named opposite to latitude,
except when hour angle between 090° and 270°)
B: Tan Declination | Sin P
B Tan 052° 42.1'/ Sin 77° 50.3'
B = 1.34 2905601 SCB is alway named same as
declination)
C = A + B = 1.35 9866404 S CC correction, A+/- B:
if A and B have same name - add, If
different name- subtract)
=
Tan Azimuth 1/Ccx cos Latitude)
Tan Azimuth = 0.737640253
Azimuth
=
S 36.4° E CAzimuth takes combined
name of C correction and Hour Angle - If LHA
is between 0° and 180°, it is named "west", if
LHA is between 180° and 360° it is named "east"
True Azimuth= 143.6°
Compass Azimuth = 145.0°
Compass Error = 1.4° West
Variation 4.0 East
Deviation: 5.4 West
A: Tan Latitude / Tan P
A = Tan 04° 30'/ Tan 77° 50.3'
A= 0.016960 803 S CA named opposite to latitude,
except when hour angle between 090° and 270°)
B: Tan Declination | Sin P
B Tan 052° 42.1'/ Sin 77° 50.3'
B = 1.34 2905601 SCB is alway named same as
declination)
C = A + B = 1.35 9866404 S CC correction, A+/- B:
if A and B have same name - add, If
different name- subtract)
=
Tan Azimuth 1/Ccx cos Latitude)
Tan Azimuth = 0.737640253
Azimuth
=
S 36.4° E CAzimuth takes combined
name of C correction and Hour Angle - If LHA
is between 0° and 180°, it is named "west", if
LHA is between 180° and 360° it is named "east"
True Azimuth= 143.6°
Compass Azimuth = 145.0°
Compass Error = 1.4° West
Variation 4.0 East
Deviation: 5.4 West
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Discrete Distributions: Binomial, Poisson and Hypergeometric | Statistics for Data Science; Author: Dr. Bharatendra Rai;https://www.youtube.com/watch?v=lHhyy4JMigg;License: Standard Youtube License