Follow the given steps to solve for $$ y $$. Step 2: Isolate $$ y $$ by performing the opposite operation to ALL terms. $$ \begin{array}{r}2 y-4 x=10 \ +4 x+4 x\end{array} $$ $$ \frac{\frac{2 y}{2}=\frac{4 x}{[?]}+\frac{10}{\square}}{} $$

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To isolate $$ y $$ in the equation $$ 2y - 4x = 10 $$, we first need to add $$ 4x $$ to both sides of the equation.

Starting with the original equation:

$$
2y - 4x = 10
$$

We add $$ 4x $$ to both sides:

$$
2y - 4x + 4x = 10 + 4x
$$

This simplifies to:

$$
2y = 10 + 4x
$$

Next, we divide every term by $$ 2 $$ to solve for $$ y $$:

$$
\frac{2y}{2} = \frac{10 + 4x}{2}
$$

This gives us:

$$
y = \frac{10}{2} + \frac{4x}{2}
$$

Now, simplifying the right side:

$$
y = 5 + 2x
$$

So, the final expression for $$ y $$ is:

$$
y = 5 + 2x
$$

In the context of your question, we can fill in the blanks as follows:

- For the first blank (denominator for $$ 4x $$), it is $$ 2 $$.
- For the second blank (denominator for $$ 10 $$), it is $$ 2 $$.

Thus, the completed equation looks like this:

$$
\frac{\frac{2y}{2} = \frac{4x}{2} + \frac{10}{2}}{}
$$
The completed equation is $$\frac{\frac{2y}{2} = \frac{4x}{2} + \frac{10}{2}}{} $$.

Follow the given steps to solve for \( y \). Step 2: Isolate \( y \) by performing the opposite operation to ALL terms. \[ \begin{array}{r}2 y-4 x=10 \\ +4 x+4 x\end{array} \] \( \frac{\frac{2 y}{2}=\frac{4 x}{[?]}+\frac{10}{\square}}{} \)

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