All Algebra II Resources
Example Questions
Example Question #1181 : Mathematical Relationships And Basic Graphs
Solve the equation:
Solve by first changing the base of the right side.
Rewrite the equation.
With common bases, we can set the powers equal to each other.
Use distribution to simplify the right side.
Add on both sides.
Add two on both sides.
Divide by 9 on both sides.
The answer is:
Example Question #3851 : Algebra Ii
Solve:
In order to solve this equation, we will need to change the base of one half to two. Use a negative exponent to rewrite this term.
Rewrite the equation.
Since the bases are common, we can simply set the exponents equal to each other.
Solve for x. Divide a negative one on both sides to eliminate the negatives.
The equation becomes:
Subtract from both sides.
Divide both sides by negative four.
The answer is:
Example Question #81 : Solving And Graphing Exponential Equations
Solve for .
When dealing with exponential equations, we want to make sure the bases are the same. This way we can set-up an equation with the exponents.
With the same base, we can now write
Subtract on both sides.
Example Question #82 : Solving And Graphing Exponential Equations
Solve for .
When dealing with exponential equations, we want to make sure the bases are the same. This way we can set-up an equation with the exponents.
With the same base, we can now write
Subtract on both sides.
Example Question #83 : Solving And Graphing Exponential Equations
Solve for .
When dealing with exponential equations, we want to make sure the bases are the same. This way we can set-up an equation with the exponents.
With the same base, we can now write
Subtract on both sides.
Example Question #84 : Solving And Graphing Exponential Equations
Solve for .
When dealing with exponential equations, we want to make sure the bases are the same. This way we can set-up an equation with the exponents.
With the same base, we can now write
Subtract on both sides.
Divide on both sides.
Example Question #81 : Solving And Graphing Exponential Equations
Solve for .
When dealing with exponential equations, we want to make sure the bases are the same. This way we can set-up an equation with the exponents. Since the bases are now different, we need to convert so we have the same base. We do know that
therefore
With the same base, we can now write
Subtract on both sides.
Divide on both sides.
Example Question #86 : Solving And Graphing Exponential Equations
Solve for .
When dealing with exponential equations, we want to make sure the bases are the same. This way we can set-up an equation with the exponents. Since the bases are now different, we need to convert so we have the same base. We do know that
therefore
With the same base, we can now write
Add on both sides.
Divide on both sides.
Example Question #1191 : Mathematical Relationships And Basic Graphs
Solve for .
When dealing with exponential equations, we want to make sure the bases are the same. This way we can set-up an equation with the exponents. Since the bases are now different, we need to convert so we have the same base. We do know that
therefore
With the same base, we can now write
Add on both sides.
Divide on both sides.
Example Question #3851 : Algebra Ii
Solve for .
When dealing with exponential equations, we want to make sure the bases are the same. This way we can set-up an equation with the exponents. Since the bases are now different, we need to convert so we have the same base. We do know that
therefore
With the same base, we can now write
Subtract on both sides.
Divide on both sides.
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