To simplify the expression, we can apply the quotient rule for negative exponents. According to the quotient rule, when dividing two terms with the same base, we subtract the exponents.
Therefore,
p^9 / p^(-4) = p^(9-(-4)) = p^(9+4) = p^13
Quotient rule with negative exponents.
Simplify.
p^9/p^-4
7 answers
Quotient rule with negative exponents.
Simplify.
y-5/y
Simplify.
y-5/y
To simplify this expression using the quotient rule with negative exponents, we can rewrite it as the product of two terms with negative exponents:
y^(-5)/y^1 [y^1 is equivalent to just y]
Now, using the quotient rule with negative exponents, we subtract the exponents:
y^(-5-1) = y^(-6)
So, the simplified expression is y^(-6).
y^(-5)/y^1 [y^1 is equivalent to just y]
Now, using the quotient rule with negative exponents, we subtract the exponents:
y^(-5-1) = y^(-6)
So, the simplified expression is y^(-6).
Quotient rule with negative exponents.
Simplify.
p^-4/p^-3
Simplify.
p^-4/p^-3
To simplify the expression using the quotient rule with negative exponents, we can rewrite it as the product of two terms with negative exponents:
p^(-4) / p^(-3)
Using the quotient rule, we subtract the exponents:
p^(-4-(-3)) = p^(-4+3) = p^(-1)
Therefore, the simplified form of p^(-4) / p^(-3) is p^(-1), or 1/p.
p^(-4) / p^(-3)
Using the quotient rule, we subtract the exponents:
p^(-4-(-3)) = p^(-4+3) = p^(-1)
Therefore, the simplified form of p^(-4) / p^(-3) is p^(-1), or 1/p.
Quotient rule with negative exponents.
Simplify.
b^-7/b^-3
Simplify.
b^-7/b^-3
To simplify this expression using the quotient rule with negative exponents, we can rewrite it as the product of two terms with negative exponents:
b^(-7) / b^(-3)
Using the quotient rule, we subtract the exponents:
b^(-7-(-3)) = b^(-7+3) = b^(-4)
Therefore, the simplified form of b^(-7) / b^(-3) is b^(-4).
b^(-7) / b^(-3)
Using the quotient rule, we subtract the exponents:
b^(-7-(-3)) = b^(-7+3) = b^(-4)
Therefore, the simplified form of b^(-7) / b^(-3) is b^(-4).