What is the answer to (b)259x=(5\mod*11) ?

The answer to (b)259x=(5\mod*11) is x=(55 ^2)/(259b);\quad b\ne 0

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(b)259x=(5\mod*11)

(b) 259 x = (5 mod \cdot 11)

Solution steps

(b) \cdot 259 x = (5 mod 11)

Multiply the numbers:

5 \cdot 11 = 55

(b) \cdot 259 x = 55 mod

Divide both sides by

259 b; b \neq = 0

a, 2 a + b = 244

x, 18 = x + 3 y

x, - 7 x + 6 y = 13

2 (2 x + 8) = 4 (x + 4)

a, - a + 4 b + 3 c = 6

What is the answer to (b)259x=(5\mod*11) ?
The answer to (b)259x=(5\mod*11) is x=(55 ^2)/(259b);\quad b\ne 0