Which is the simplified form of n⁻⁶ p³? A. StartFraction n Superscript 6 Over p cubed EndFraction
B. StartFraction 1 Over n Superscript 6 Baseline p cubed EndFraction
C. StartFraction p cubed Over n Superscript 6 EndFraction
D. n Superscript 6 Baseline p cubed

figure this out yourself LOSER

Step-by-step explanation:

Third option. \frac{p^3}{n^{6}}

n

6

p

3

Step-by-step explanation:

For this exercise you need to remember one of the properties for exponents.

There is a property called the "Negative property of exponents" which states the following:

b^{-n}=\frac{1}{b^n}b

−n

=

b

n

1

Where b \neq0b



=0

As you can observe, b^nb

n

is the reciprocal of b^{-n}b

−n

In this case you have the following expression given in the exercise:

n^{-6}p^3n

−6

p

3

Observe the expression. As you can notice, the base "n" has a negative exponent, which is -6.

Therefore, applying the Negative property of exponents explained at the beginning of this explanation, you can simplify the expression.

Then, the simplified form of n^{-6p^3}n

−6p

3

is the one shown below:

n^{-6}p^3=\frac{p^3}{n^{6}}n

−6

p

3

=

n

6

p

3