solve 3n+11<17 or -3n>12. which is the best description of the solution set? A. n < 2 or n > -4 B. n < 2 or n < -4 C. n < 2 D. n < -4
Just solve for n in both inequality: -3n>12 (divide by -3 on both sides, NOTE: if you divide by a negative number you reverse the inequality symbol) So n<4 Can you solve for 'n' in the other inequality?
Sorry i meant n<-4
okay umm so the second one isn<2?
Good so now we have: n<2 or n<-4. Note that n<2 solutions also covers the solutions for n<-4. So we can write this as a single inequality.
wait im all confused!!!
but last time i put that i go tit wrong
I am not finished. A solution for n<2 is -5 right. A solution for n<-4 is -5 right. So we can write it as a single inequality because the inequality symbols are the same: Answer would be n<2, which also includes all the solutions for n<-4
okay
Do you understand? I can draw you a diagram if u r still confused
i guess that wold be a little helpful....so the answer would be c?
yes
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is this helpful?
yea it is thanks for the help:)
Sure no problem.
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