Algebra › How to find the solution to an inequality with addition
Solve:
None of the other answers are correct.
Subtract 2 from each side:
Solve for :
Subtracting and adding 3 to both sides of the equation of
will give you
. Divide both sides by 2 to get
.
Solve for :
None of the other answers
To solve the inequality, simply move the 's to one side and the integers to the other (i.e. subtract
from both sides and add 9 to both sides). This gives you
.
Solve for :
This inequality can be solved just like an equation.
Add 4 to both sides:
2x > 11
Then divide by 2:
x > 11/2 = 5.5
Solve the inequality:
To solve this inequality, simply add nine on both sides.
Simplify both sides of the inequality.
The answer is:
Solve the inequality:
In order to solve this inequality, add three on both sides.
Simplify both sides of the inequality.
The answer is:
Solve the inequality:
In order to solve for the unknown variable, add 12 on both sides.
Simplify both sides.
The answer is:
Solve the following inequality:
Add both sides by four to isolate the variable.
Simplify both sides of the equation.
The answer is:
This means that is greater than forty, but cannot equal to forty.
Solve this inequality:
Not enough information to be determined.
To solve this inequality, we need to separate the constants from the variables so that they are on opposite sides of the inequality.
We can do this by adding (4x+5) to each side and
.
The constants cancel on the left side, and the variables cancel on the right side.
Then, we divide both sides by 16, to get our final answer:
Solve the inequality:
First, combine like terms on a single side of the inequality. On the right side of the inequality, combine the terms to obtain
.
Next, we want to get all the variables on the left side of the inequality and all of the constants on the right side of the inequality. Add 4 to both sides and subtract from both sides to get
.
Finally, to isolate the variable, divide both sides by 12 to produce the final answer, .