How do you solve #25< 2x + 3x + 5#?

2 Answers
Nov 2, 2017

# x > 4 #

Explanation:

To solve this inequality, you treat it as a regular equation.

# 25 < 2x + 3x + 5 #
# 25 < 5x + 5 #
# 20 < 5x #
# 4 < x #

So the answer would be any value greater than #4#, or #x>4#.

Nov 2, 2017

#x>4#

Explanation:

Except in the case where you're multiplying or dividing both sides of an inequality by a negative number, you'd approach solving an inequality like you would any other algebraic equation.

#25<2x+3x+5#
#25<5x+5# (combine like terms)
#20<5x# (subtract 5 from both sides)
#4< x# (divide both sides by 5 to isolate #x#)

#x>4#