Given the following system (M). гх%3D 2(тоd 16) x3 1 (тоd 17) х%3D 3(тоd 18) х %3D 2(тоd 19) Which among the following options is true? We cannot solve (M) using Chinese Remainder. We can solve (M) using Chinese Remainder Theorem and we get that (M) has a unique solution modulo 93024. We can solve (M) using Chinese Remainder Theorem and we get that (M) has a unique integer solution. O None of these We can solve (M) using Chinese O Remainder Theorem and we get that (M) has a no integer solution.

Algebra: Structure And Method, Book 1
(REV)00th Edition
ISBN:9780395977224
Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Chapter9: Systems Of Linear Equations
Section9.5: Multiplication With The Addition-or-subtraction Method
Problem 31P
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Given the following system (M).
гх%3D 2(тоd 16)
x3 1 (тоd 17)
х%3D 3(тоd 18)
х %3D 2(тоd 19)
Which among the following options is true?
We cannot solve (M) using Chinese
Remainder.
We can solve (M) using Chinese
Remainder Theorem and we get that
(M) has a unique solution modulo
93024.
We can solve (M) using Chinese
Remainder Theorem and we get that
(M) has a unique integer solution.
O None of these
We can solve (M) using Chinese
O Remainder Theorem and we get that
(M) has a no integer solution.
Transcribed Image Text:Given the following system (M). гх%3D 2(тоd 16) x3 1 (тоd 17) х%3D 3(тоd 18) х %3D 2(тоd 19) Which among the following options is true? We cannot solve (M) using Chinese Remainder. We can solve (M) using Chinese Remainder Theorem and we get that (M) has a unique solution modulo 93024. We can solve (M) using Chinese Remainder Theorem and we get that (M) has a unique integer solution. O None of these We can solve (M) using Chinese O Remainder Theorem and we get that (M) has a no integer solution.
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