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Example Questions
Example Question #31 : Algebraic Concepts
Simplify:
Distribute the outside term into the parentheses. Multiply each term in parentheses by :
Now, for each member, move the similar variables into separate groups. You can do this because of the associative rule for multiplication:
When multiplying variables of the same type, you add their exponents together. This gets you:
This is the same as:
Example Question #32 : Algebraic Concepts
Simplify:
Distribute the outside term into the parentheses. Multiply each term in parentheses by :
Now, for each member, move the similar variables into separate groups. You can do this because of the associative rule for multiplication:
When multiplying variables of the same type, you add their exponents together. This gets you:
This is the same as:
Example Question #33 : Algebraic Concepts
Cannot be simplified further
To simplify, add the exponents:
Answer:
Example Question #34 : Algebraic Concepts
Cannot be simplified further
Because the two terms have the same base, they can be multiplied together by adding the exponents:
Answer:
Example Question #35 : Algebraic Concepts
Cannot be simplified further
To simplify the expression, add the exponents and keep the base unchanged:
Answer:
Example Question #36 : Algebraic Concepts
Cannot be simplified further
To multiply two terms with the same base and different exponents, add the exponents and leave the base unchanged:
Answer:
Example Question #1271 : Hspt Mathematics
Cannot be simplified further
Because the two terms have the same base, add the exponents and leave the base unchanged:
Answer:
Example Question #1272 : Hspt Mathematics
Cannot be simplified further
Add the exponents because we are multiplying two terms with the same base:
Answer:
Example Question #1273 : Hspt Mathematics
Cannot be simplified further
To solve, add the exponents:
Answer:
Example Question #1274 : Hspt Mathematics
Cannot be simplified further
To simplify, add the exponents:
Answer:
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