To solve for \( x \) and \( y \) in the equation:
\[ 15,000 \times 5 = 9,500 + 9,500 + 10,000 + x + y \]
First, calculate \( 15,000 \times 5 \):
\[ 15,000 \times 5 = 75,000 \]
Now the equation simplifies to:
\[ 75,000 = 9,500 + 9,500 + 10,000 + x + y \]
Next, add the numbers on the right side:
\[ 9,500 + 9,500 = 19,000 \] \[ 19,000 + 10,000 = 29,000 \]
So the equation now is:
\[ 75,000 = 29,000 + x + y \]
To isolate \( x + y \), subtract \( 29,000 \) from both sides:
\[ 75,000 - 29,000 = x + y \] \[ 46,000 = x + y \]
Thus, we find that:
\[ x + y = 46,000 \]
This means \( x \) and \( y \) can take any values that sum up to \( 46,000 \). There are infinitely many combinations for \( x \) and \( y \) that satisfy this equation.