Power of a Quotient Rule for Exponents: Identify the greater value

Which value is greater?

$(y^4)^3$

Which value is greater?

$(a^2)^4$

Which value is greater?

$(y^4)^3$

Which value is greater?

$(x^3)^5$

Which value is the largest?

given that a>1

$\frac{a^{10}}{a^1}$

Which value is the largest?

given that a>1

$a^3$

Which represents the the largest?

value given that a >1

$a^2$

Insert the compatible sign:

>,<,=

$\frac{\left(4\times9\times3\right)^{-7}}{\left(4\times9\times3\right)^{-10}}\Box\left(4\times9\times3\right)^2$

<

Insert the compatible sign:

Mark >,<,=

$\frac{\left(5\times6\right)^7}{\left(5\times6\right)^2}\Box\frac{\left(5\times6\right)^9}{\left(5\times6\right)^4}$

=

$\frac{7^2\cdot7^{-8}}{7^3\cdot(-7)^4}_{——}\frac{7^2\cdot7^{-9}}{7^3\cdot(-7)^4}$

>

Which value is the largest?

given that a>1 .

$\frac{a^4}{a^{-4}}$