To solve for the cost of each mechanical pencil, we first need to let \( x \) be the cost of one bundle of mechanical pencils (which presumably contains 10 pencils).
In the equation given, you have:
\[ x + 0.50 = 25 \]
Here, \( 0.50 \) represents the cost of a bundle of 10 erasers (since each eraser costs $0.50).
To find the value of \( x \) (which represents the total cost of the mechanical pencils), you can rearrange the equation:
- Subtract $0.50 from both sides: \[ x = 25 - 0.50 \]
- Calculate the right-hand side: \[ x = 24.50 \]
So, the cost of the bundle of mechanical pencils is $24.50.
Therefore, in your equation, the missing place (representing the cost of a bundle of mechanical pencils) is 24.50.
The complete equation is:
\[ 24.50 + 0.50 = 25 \]