Explain how solving -7y > 161 is different from solving 7y > -161. All I have is: Solving -7y > 161 is different from solving 7y > -161 because...
@jhonyy9
Major hint: it has something to do with the negative sign. There’s something you have to do to the inequality sign when you multiply or divide by a negative number.
do you know this about what @Vocaloid talk above ?
Yes
good so just use this rule if you know - that s all
but don't know how to put it in words
ok so in the first case -7y > 161 how you calcule the y ?
divide both sides by -7 yes ? so this is about what above told @Vocaloid
yea, but I know what to type I just don't know how to put it in words
@AZ please can you explain here ? ty so much
What do you do to the sign when you divide by a negative number?
What happens to > Does it stay the same or does it flip?
flip?
Yes so that's all you have to write dividing by a negative number changes the sign so > becomes < and < would become > if you divide by a negative number
So is this good, Solving -7y > 161 is different from solving 7y > -161 because dividing by a negative number changes the sign so > becomes < and < would become > if you divide by a negative number
That looks good
This is the Sample response: Both inequalities use the division property to isolate the variable, y. When you divide by a negative number, like –7, you must reverse the direction of the inequality sign. When you divide by a positive number, like 7, the inequality sign stays the same. The solution to the first inequality is y > -23, and the solution to the second inequality is y <>
The sample response explains the concept much more clearly when you divide by a negative number, you have to reverse the direction of the inequality sign for positive numbers, you don't do that
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