$$ 72 ( \square \square ) = 36 x ( \square ) $$

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To solve the equation $$ 72 ( \square \square ) = 36 x ( \square ) $$, we need to identify the unknowns represented by the squares. Let's denote the unknowns as follows:

- Let $$ a = \square \square $$
- Let $$ b = \square $$

Now, we can rewrite the equation as:

$$
72a = 36xb
$$

Next, we can simplify this equation. Dividing both sides by 36 gives us:

$$
2a = xb
$$

Now, we can express $$ x $$ in terms of $$ a $$ and $$ b $$:

$$
x = \frac{2a}{b}
$$

This equation shows the relationship between $$ x $$, $$ a $$, and $$ b $$. If you have specific values for $$ a $$ or $$ b $$, we can calculate $$ x $$. Please provide any additional information or values for $$ a $$ or $$ b $$ if available.
To solve the equation $$ 72 (\square \square) = 36x (\square) $$, let's denote the unknowns as $$ a = \square \square $$ and $$ b = \square $$. The equation becomes: $$ 72a = 36xb $$ Simplifying by dividing both sides by 36: $$ 2a = xb $$ Thus, $$ x = \frac{2a}{b} $$ This shows the relationship between $$ x $$, $$ a $$, and $$ b $$. If specific values for $$ a $$ or $$ b $$ are known, $$ x $$ can be calculated accordingly.

\( 72 ( \square \square ) = 36 x ( \square ) \)

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