elect one: O a. Least common multiplier of 5261 710 1148 and 255 747 1167 is 255 5261 7101148. O b. Considering the integers 55 and 13, their addition modulo 22 is 2 and their multiplication modulo 22 is 11. O c. None of them. O d. Let m be a positive integer and let a, b, c and d be integers. (a + c.d.b) (mod m) = ((((c.d mod m).(b mod m)) mod m) + (a mod m)) mod m D e. Greatest common divisor of 5261 710 1148 and 255 747 1167 is 710 1148.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Which of the following statements is true?
Select one:
O a. If f(x) is 2(g(x)), then g(x) is Q(f(x))
O b. If f(x) is Q(g(x)), then g(x) is O(f(x))
O c. If f(x) is O(g(x)), then g(x) is O (f(x))
O d. If f(x) is O(g(x)), then g(x) is O(f(x))
Transcribed Image Text:Which of the following statements is true? Select one: O a. If f(x) is 2(g(x)), then g(x) is Q(f(x)) O b. If f(x) is Q(g(x)), then g(x) is O(f(x)) O c. If f(x) is O(g(x)), then g(x) is O (f(x)) O d. If f(x) is O(g(x)), then g(x) is O(f(x))
Which of the following statements is wrong?
Select one:
O a. Least common multiplier of 5261 710 1148 and 255 747 1167 is 255 5261 7101148.
O b. Considering the integers 55 and 13, their addition modulo 22 is 2 and their multiplication modulo 22 is 11.
O c. None of them.
O d. Let m be a positive integer and let a, b, c and d be integers.
(a + c.d.b) (mod m) = ((((c.d mod m).(b mod m)) mod m) + (a mod m)) mod m
O e. Greatest common divisor of 5261 710 1148 and 255 747 1167 is 710 1148.
Transcribed Image Text:Which of the following statements is wrong? Select one: O a. Least common multiplier of 5261 710 1148 and 255 747 1167 is 255 5261 7101148. O b. Considering the integers 55 and 13, their addition modulo 22 is 2 and their multiplication modulo 22 is 11. O c. None of them. O d. Let m be a positive integer and let a, b, c and d be integers. (a + c.d.b) (mod m) = ((((c.d mod m).(b mod m)) mod m) + (a mod m)) mod m O e. Greatest common divisor of 5261 710 1148 and 255 747 1167 is 710 1148.
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