All Algebra II Resources
Example Questions
Example Question #581 : Exponents
Simplify:
When dealing with exponents being raised by another exponent, we just multiply the powers and keep the base the same.
Example Question #251 : Simplifying Exponents
Expand and simplify:
Evaluate the exponential term inside the bracket first. Use the product rule for exponents to simplify.
The term inside the bracket becomes:
Simplify the term inside.
The answer is:
Example Question #252 : Simplifying Exponents
Solve:
When the quantity of the terms of a base raised to a power is also raised to a power, we can use the product rule for exponents to expand this expression.
Multiply the powers together.
The answer is:
Example Question #582 : Exponents
Example Question #254 : Simplifying Exponents
Simplify the exponents:
To simplify this expression, since the powers are outside of a quantity of a power, we can multiply the powers together according to the power rule.
Simplify the expression.
Change the negative exponent into a fraction and simplify.
The answer is:
Example Question #3713 : Algebra Ii
Simplify:
The fraction inside the parentheses can be rewritten as a negative exponent.
Using the power property of exponents, multiply both exponents together.
Simplify this value.
The answer is:
Example Question #256 : Simplifying Exponents
Simplify:
Determine the inner term by using the additive rule of exponents. When the bases of a certain power are similar, the powers can be added.
Use the power rule to simplify this term.
The answer is:
Example Question #583 : Exponents
Simplify:
According to the rule of exponents, we can distribute the power of two by multiplying the powers.
Simplify the terms.
The answer is:
Example Question #71 : Distributing Exponents (Power Rule)
Simplify the exponent:
According to the property of the power rule for exponents,
The exponents may be multiplied if the exponent is outside of the parentheses.
The answer is:
Example Question #72 : Distributing Exponents (Power Rule)
Simplify:
In order to simplify this, we will need to distribute the power of 20 across both powers inside the inner quantity.
Multiply the powers.
The answer is: