Solve the Linear Congruence$$15 x \equiv 31 ( \bmod 47 ) \text { given that the inverse of } 15 \text { modulo } 47 \text { is } 22 \text {. }$$

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The Answer of Solve the Linear Congruence$$15 x \equiv 31 ( \bmod 47 ) \text { given that the inverse of } 15 \text { modulo } 47 \text { is } 22 \text {. }$$

Solve the Linear Congruence $15 x \equiv 31 ( \bmod 47 ) \text { given that the inverse of } 15 \text { modulo } 47 \text { is } 22 \text {. }$

Definitions:

Solve the Linear Congruence 15x≡31( mod 47) given that the inverse of 15 modulo 47 is 22. 15 x \equiv 31 ( \bmod 47 ) \text { given that the inverse of } 15 \text { modulo } 47 \text { is } 22 \text {. }15x≡31(mod47) given that the inverse of 15 modulo 47 is 22.

Definitions:

Solve the Linear Congruence $15 x \equiv 31 ( \bmod 47 ) \text { given that the inverse of } 15 \text { modulo } 47 \text { is } 22 \text {. }$