Non-homogeneous
In a ring R, show that for any b in R, if the "non-homogeneous" equation ax = b has some solution x = x0 in R, then every solution of the equation ax = b is of the for x = x0 + t where t is a solution of the homogeneous equation ax = 0.
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When a number cube is rolled, what are the odds that a number with no curved lines will be face up?
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