How do you solve #4(x-3)>9(x+1)#?
1 Answer
Nov 26, 2016
Explanation:
distribute brackets on both sides of the inequality.
#4x-12>9x+9# Collect terms in x on one side and numerical values on the other.
subtract 4x from both sides.
#cancel(4x)cancel(-4x)-12>9x-4x+9#
#rArr-12>5x+9# subtract 9 from both sides.
#-12-9>5xcancel(+9)cancel(-9)#
#rArr-21>5x# To solve for x, divide both sides by 5
#(-21)/5>(cancel(5) x)/cancel(5)#
#rArr-21/5>xrArrx<-21/5#