What is an example of an inequality
\[1 \neq 0\]
How do you solve them.I have hard time remembering what they are and how to solve them.
that's a good question. I will show you by presenting some inequalities\[4-x < 3-2x\]how would you solve the above inequality?
any idea?
:(
4 - x < 3 - 2x Add 2x on both sides => 4 - x +(+2x) < 3 - 2x +(+2x) That way, only one side has the x variable. (-x+2x) = x, -2x + 2x = 0 4 + x < 3 Subtract 4 on both sides => x < -1 This means that the value of x needs to be less than -1 in order for the inequality to work. We can check this by substituting x = 0 and x = -2 in the inequality... x < -1, so if we substitute x = 0, the inequality should not be true at that value. Try x = 0... 4 - x < 3 - 2x becomes 4 < 3, which is impossible. x < -1, so if we sub x = -2, the inequality should be true at that value. Try x = -2... 4 - x < 3 - 2x becomes 6 < 7, which is true.
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