Let a,x and y are real numbers so that x < y and a > 0. Then ax < ay.
Priove.
we have a, x and y real numbers x < y and a > 0
Multiplication and division rules of inequality:
When we multiply both a and b by a positive number, the inequality stays the same.
But when we multiply both a and b by a negative number, the inequality swaps over!
From this rule
If we multiple both side of x < y to a > 0 the inequality stays the same
we consider this inequality is true
ax < ay
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