Question
Find the least positive four-digit solution to the following system of congruences.
\begin{align*}
7x &\equiv 21 \pmod{14} \\
2x+13 &\equiv 16 \pmod{9} \\
-2x+1 &\equiv x \pmod{25} \\
\end{align*}
\begin{align*}
7x &\equiv 21 \pmod{14} \\
2x+13 &\equiv 16 \pmod{9} \\
-2x+1 &\equiv x \pmod{25} \\
\end{align*}
Answers
Leo Galleguillos
What computer language is this?
latex
Related Questions
Find all numbers $r$ for which the system of congruences:
x == r mod 6
x == 9 mod 20
x == 4 mod 4...
In the statement below, the two blanks can be filled by positive single-digit numbers in such a way...
Find the ordered triple $(p,q,r)$ that satisfies the following system:
\begin{align*}
p - 2q &...
Put the numbers in order from least to greatest. (6 points)
equiv 0.0062
equiv 7.6 * 10 ^ - 2...