All Algebra II Resources
Example Questions
Example Question #2421 : Algebra Ii
Solve for .
There are TWO ways:
Method
Distribute the
.
Add
on both sides.
Divide
on both sides.
Method :
Divide
on both sides.
Add
on both sides.
Example Question #2422 : Algebra Ii
Solve for .
There are TWO ways:
Method : (not so preferred)
Distribute
.
Subtract
on both sides.
Multiply
on both sides.
Method : (preferred)
Multiply
on both sides.
Subtract
on both sides.
Example Question #2423 : Algebra Ii
Solve for .
Cross-multiply.
Divide
on both sides.
Example Question #101 : Solving Equations
Solve for .
Cross-multiply. Remember the
multiplies the whole expression.
Distribute.
Subtract
on both sides.
Divide
on both sides.
Example Question #2424 : Algebra Ii
Solve
Solve by:
The objective is to solve the equation to find what is equal to, so we need to have
a value.
First subtract 5 from both sides , and we will get:
Divide both sides by 2 and the solution is:
Example Question #2425 : Algebra Ii
Solve:
The objective is to solve the equation to find what is equal to, so we need to have
a value.
1. Subtract from both sides, and we will have:
2. Subtract 18 from both sides, and we will have:
3. Divide both sides of the equation by 2 and the solution is:
Example Question #2426 : Algebra Ii
Solve:
No solution
All real numbers
None of the above
All real numbers
To solve:
1. First clear the parentheses.
2. Add the variables.
3. Add the integers.
4. Subtract from each side.
Which is always true, so x can be all real numbers.
Example Question #2421 : Algebra Ii
Solve the following equation:
No solution
No solution
To simplify this you need to isolate x by subtracting 64 from both sides then taking the square root to get:
you cannot take the square root of a negative number so you answer is no solution.
Example Question #102 : Solving Equations
Solve the following equation:
This is a simple two step problem in which you need to isolate "x" The first step is to subtract the 36 from both sides. Upon doing this you get:
The next step is to divide by -12 to get "x" by itself.
Your final answer is:
Example Question #2429 : Algebra Ii
Solve the following equation for ,
We can start by multiplying both sides by the denominator
Isolate terms with on one side of the equation,
Collect terms and solve,
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