I didn't learn how to solve these until university would you believe! They couldn't be easier once you know how to deal with them though.
As I'm sure you know, the absolute value function gives you back it's argument without the sign. So if
and
Using the super automatic equation solver thingy, we get:
Solved by pluggable solver: EXPLAIN simplification of an expression | |
Your Result: YOUR ANSWERDETAILED EXPLANATIONLook at Moved It becomes Look at Moved these terms to the left It becomes Look at Added fractions or integers together It becomes Look at Expanded term It becomes Look at Multiplied numerator integers It becomes Look at Multiplied numerator integers It becomes Look at Added fractions or integers together It becomes Look at Solved linear equation It becomes Result: This is an equation! Solutions: x=1.125. Universal Simplifier and SolverDone! |
and
Solved by pluggable solver: EXPLAIN simplification of an expression | |
Your Result: YOUR ANSWERDETAILED EXPLANATIONLook at Moved It becomes Look at Moved these terms to the left It becomes Look at Added fractions or integers together It becomes Look at Removed extra sign in front of It becomes Look at Expanded term It becomes Look at Multiplied numerator integers It becomes Look at Multiplied numerator integers It becomes Look at Added fractions or integers together It becomes Look at Removed extra sign in front of It becomes Look at Solved linear equation It becomes Result: This is an equation! Solutions: x=1.875. Universal Simplifier and SolverDone! |
Don't forget to put your answers back in to check!
Now you know how to do the first problem, have another go at the second one again yourself, but don't forget the really imporant rule:
When you multiply an inequality by a negative number you must reverse the sign.
I've forgotton to do that far too many times
Hope that helps
Kev