x+y=48(33•24)

To solve the equation \( x + y = 48(33 \cdot 24) \), we first need to calculate \( 33 \cdot 24 \).

Calculating \( 33 \cdot 24 \):

\[ 33 \cdot 24 = 792 \]

Now, substitute this back into the equation:

\[ x + y = 48 \cdot 792 \]

Next, we calculate \( 48 \cdot 792 \):

\[ 48 \cdot 792 = 38016 \]

So now we have:

\[ x + y = 38016 \]

This equation states that the sum of \( x \) and \( y \) equals 38016. Without additional information, we cannot find unique values for \( x \) and \( y \), but we could express one variable in terms of the other:

\[ y = 38016 - x \]

If you have any specific values or further constraints for \( x \) or \( y \) that you'd like to apply, please let me know!