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Which of the following represents the solution of 17 + x > -2 in set notation?
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17 + x > -2 in set notation? x > -19 subtract 17 from both sides \[x \in R,x > -19 \in Solution\]
R represents real numbers
so just subtract 17 from both sides and thats it?
yes just solve the equation for x and place in set form
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Oh one more question can you explain x/4_>8?
What ever you do to one side of an equation you must do to the other to maintain the equality x/4 >8 4(x/4)>8(4) x>32
If Multiplying/Dividing by a negative number change inequality -1 < 1 1 > -1 multiplied by -1 there changed inequality
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