Student number: 2022-10073-MN-1 Consider the following sets: Let U = {1,2,3,4, ...] = N(natural number) be the universal set. X = {x|A < x ≤ A + B + C] = (x|x is integer between A and A + B + C inclusively} Y = {x|0 < x < 5 + (C) (D)}=(x|x is integer between 0 and 5 + CD exclusively} Z = {x|3 < x < 7} = (x|x is integer between 3 and 7 exclusively} a. Write the sets X, Y, and Z in their listing method. b. Y - Z = c. (XnY) nU = d. (XUY)n Z= e. [(XUY) n Z] - Y =
Student number: 2022-10073-MN-1 Consider the following sets: Let U = {1,2,3,4, ...] = N(natural number) be the universal set. X = {x|A < x ≤ A + B + C] = (x|x is integer between A and A + B + C inclusively} Y = {x|0 < x < 5 + (C) (D)}=(x|x is integer between 0 and 5 + CD exclusively} Z = {x|3 < x < 7} = (x|x is integer between 3 and 7 exclusively} a. Write the sets X, Y, and Z in their listing method. b. Y - Z = c. (XnY) nU = d. (XUY)n Z= e. [(XUY) n Z] - Y =
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Let 2022-ABCDE-mn-O be your student number. Use your student's number to answer the following. Whenever you see a bold-upper case A, B, C, D, or E, substitute the number that corresponds to it from your student's number.
A. Student number: 2022-10073-MN-1
Consider the following sets:
Let U = {1,2,3,4, ...] = N(natural number) be the universal set.
X = {x|A < x ≤ A + B + C] = (x|x is integer between A and A + B + C inclusively}
Y = {x|0 < x < 5 + (C) (D)}=(x|x is integer between 0 and 5 + CD exclusively}
Z = {x|3 < x < 7} = (x|x is integer between 3 and 7 exclusively}
a. Write the sets X, Y, and Z in their listing method.
b. Y - Z =
c. (XnY) nU =
d. (XUY)n Z=
e. [(XUY) n Z] - Y =
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