QuestionFind the equivalent expression for $\frac{c d^{4}}{c^{2} d^{8}}$ .

Studdy Solution

STEP 1

Assumptions1. The given expression is $\frac{c d^{4}}{c^{} d^{8}}$ . We are looking for an equivalent expression

STEP 2

We can simplify the given expression by dividing the numerator and the denominator by $cd^4$ .
$\frac{c d^{4}}{c^{2} d^{8}} = \frac{c d^{4}}{cd^4} \times \frac{1}{c d^{4}}$

STEP 3

implify the expression.
$\frac{c d^{}}{c^{2} d^{8}} = \frac{1}{c d^{}}$

STEP 4

We can further simplify the expression by separating the variables.
$\frac{1}{c d^{4}} = \frac{1}{c} \times \frac{1}{d^{4}}$

STEP 5

The equivalent expression of $\frac{c d^{4}}{c^{2} d^{8}}$ is $\frac{1}{c} \times \frac{1}{d^{4}}$ .
So, the equivalent expression is $\frac{1}{c} \times \frac{1}{d^{4}}$ .

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QuestionFind the equivalent expression for $\frac{c d^{4}}{c^{2} d^{8}}$ .

Studdy Solution

STEP 1

Assumptions1. The given expression is $\frac{c d^{4}}{c^{} d^{8}}$ . We are looking for an equivalent expression

STEP 2

We can simplify the given expression by dividing the numerator and the denominator by $cd^4$ .
$\frac{c d^{4}}{c^{2} d^{8}} = \frac{c d^{4}}{cd^4} \times \frac{1}{c d^{4}}$

STEP 3

implify the expression.
$\frac{c d^{}}{c^{2} d^{8}} = \frac{1}{c d^{}}$

STEP 4

We can further simplify the expression by separating the variables.
$\frac{1}{c d^{4}} = \frac{1}{c} \times \frac{1}{d^{4}}$

STEP 5

The equivalent expression of $\frac{c d^{4}}{c^{2} d^{8}}$ is $\frac{1}{c} \times \frac{1}{d^{4}}$ .
So, the equivalent expression is $\frac{1}{c} \times \frac{1}{d^{4}}$ .

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QuestionFind the equivalent expression for cd4c2d8\frac{c d^{4}}{c^{2} d^{8}}c2d8cd4​.

Studdy Solution

STEP 1

Assumptions1. The given expression is cd4cd8\frac{c d^{4}}{c^{} d^{8}}cd8cd4​ . We are looking for an equivalent expression

STEP 2

We can simplify the given expression by dividing the numerator and the denominator by cd4cd^4cd4.cd4c2d8=cd4cd4×1cd4\frac{c d^{4}}{c^{2} d^{8}} = \frac{c d^{4}}{cd^4} \times \frac{1}{c d^{4}}c2d8cd4​=cd4cd4​×cd41​

STEP 3

implify the expression.cdc2d8=1cd\frac{c d^{}}{c^{2} d^{8}} = \frac{1}{c d^{}}c2d8cd​=cd1​

STEP 4

We can further simplify the expression by separating the variables.1cd4=1c×1d4\frac{1}{c d^{4}} = \frac{1}{c} \times \frac{1}{d^{4}}cd41​=c1​×d41​

STEP 5

The equivalent expression of cd4c2d8\frac{c d^{4}}{c^{2} d^{8}}c2d8cd4​ is 1c×1d4\frac{1}{c} \times \frac{1}{d^{4}}c1​×d41​.So, the equivalent expression is 1c×1d4\frac{1}{c} \times \frac{1}{d^{4}}c1​×d41​.

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QuestionFind the equivalent expression for $\frac{c d^{4}}{c^{2} d^{8}}$ .

Assumptions1. The given expression is $\frac{c d^{4}}{c^{} d^{8}}$ . We are looking for an equivalent expression

We can simplify the given expression by dividing the numerator and the denominator by $cd^4$ .
$\frac{c d^{4}}{c^{2} d^{8}} = \frac{c d^{4}}{cd^4} \times \frac{1}{c d^{4}}$

implify the expression.
$\frac{c d^{}}{c^{2} d^{8}} = \frac{1}{c d^{}}$

We can further simplify the expression by separating the variables.
$\frac{1}{c d^{4}} = \frac{1}{c} \times \frac{1}{d^{4}}$

The equivalent expression of $\frac{c d^{4}}{c^{2} d^{8}}$ is $\frac{1}{c} \times \frac{1}{d^{4}}$ .
So, the equivalent expression is $\frac{1}{c} \times \frac{1}{d^{4}}$ .