Respuesta :
When multiplying like terms, you add the exponents:
b^5 · b^4 = b^(5+4) = b^9
FYI - when dividing like terms, subtract the exponents.
The only time we multiply exponents is when they distribute across parentheses:
(x³)² = x^6
b^5 · b^4 = b^(5+4) = b^9
FYI - when dividing like terms, subtract the exponents.
The only time we multiply exponents is when they distribute across parentheses:
(x³)² = x^6
For this case we have the following expression:
[tex]b ^ 5b ^ 4[/tex]
We must consider the following property of the exponents.
- In multiplication, when we have the same base, the exponents are added.
Rewriting the given expression we have:
[tex]b ^ 5b ^ 4 = b ^ {(5 + 4)}\\b ^ 5b ^ 4 = b ^ 9[/tex]
Answer:
the correct simplification of the expression is:
[tex]b ^ 5b ^ 4 = b ^ 9[/tex]