he table below shows the number of computers that are assigned to four houses n Hogwarts and the number of students in those houses. A total of 15 computers re to be apportioned among the four houses. HOUSE Number of students Gryffindor Hufflepuff Ravenclaw 625 532 620 753 Slytherin ТОTAL 2530 . Determine the standard divisor. . Use the Hamilton method to determine the number of computers to be apportioned to each house. .Use the Jefferson method to determine the number of computers to be apportioned to each house. . Use the Adam's method to determine the number of computers to be apportioned to each house. .Use the Webster's method to determine the number of computers to be apportioned to each house.
he table below shows the number of computers that are assigned to four houses n Hogwarts and the number of students in those houses. A total of 15 computers re to be apportioned among the four houses. HOUSE Number of students Gryffindor Hufflepuff Ravenclaw 625 532 620 753 Slytherin ТОTAL 2530 . Determine the standard divisor. . Use the Hamilton method to determine the number of computers to be apportioned to each house. .Use the Jefferson method to determine the number of computers to be apportioned to each house. . Use the Adam's method to determine the number of computers to be apportioned to each house. .Use the Webster's method to determine the number of computers to be apportioned to each house.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Transcribed Image Text:. The table below shows the number of computers that are assigned to four houses
in Hogwarts and the number of students in those houses. A total of 15 computers
are to be apportioned among the four houses.
Number of students
625
532
620
HOUSE
Gryffindor
Hufflepuff
Ravenclaw
Slytherin
753
ТОTAL
2530
a. Determine the standard divisor.
b. Use the Hamilton method to determine the number of computers to be
apportioned to each house.
c. Use the Jefferson method to determine the number of computers to be
apportioned to each house.
d. Use the Adam's method to determine the number of computers to be
apportioned to each house.
e. Use the Webster's method to determine the number of computers to be
apportioned to each house.
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