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Solve for [tex]d[/tex].

A. [tex]93,000,000 \cdot AU = d[/tex]

B. [tex]AU - 93,000,000 = d[/tex]

C. [tex]AU + 93,000,000 = d[/tex]

D. [tex]\frac{32.00000}{AU} = d[/tex]

Answer :

Let's analyze the given equations and find expressions for [tex]\( d \)[/tex].

1. Equation 1: [tex]\( 93,000,000 \cdot AU = d \)[/tex]

This equation expresses [tex]\( d \)[/tex] as the product of 93,000,000 and another variable, [tex]\( AU \)[/tex]. So, [tex]\( d = 93,000,000 \times AU \)[/tex].

2. Equation 2: [tex]\( AU - 93,000,000 = d \)[/tex]

In this equation, [tex]\( d \)[/tex] is calculated by subtracting 93,000,000 from [tex]\( AU \)[/tex]. Thus, [tex]\( d = AU - 93,000,000 \)[/tex].

3. Equation 3: [tex]\( AU + 93,000,000 = d \)[/tex]

Here, [tex]\( d \)[/tex] is expressed as the sum of [tex]\( AU \)[/tex] and 93,000,000. Therefore, [tex]\( d = AU + 93,000,000 \)[/tex].

4. Equation 4: [tex]\( \frac{32.00000}{AO} = d \)[/tex]

For this equation, [tex]\( d \)[/tex] is the result of dividing 32 by another variable [tex]\( AO \)[/tex]. Thus, [tex]\( d = \frac{32.00000}{AO} \)[/tex].

These four equations provide different symbolic expressions for [tex]\( d \)[/tex] based on given variables [tex]\( AU \)[/tex] and [tex]\( AO \)[/tex]. Each equation represents a distinct way to calculate [tex]\( d \)[/tex], depending on the relationship defined between [tex]\( d \)[/tex] and the variables.

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