To write the expressions in terms of \( d \), where \( d \) represents the price of the set of power tools, we can consider Winona and Takoda each contributing a portion of the total cost.
Assuming Winona and Takoda are splitting the cost evenly, here are the two expressions:
-
Expression for Winona's Contribution: \[ \text{Winona's Contribution} = \frac{d}{2} \]
-
Expression for Takoda's Contribution: \[ \text{Takoda's Contribution} = \frac{d}{2} \]
Now, to find the total amount they would pay together, you can combine their contributions:
- Total Payment: \[ \text{Total Payment} = \text{Winona's Contribution} + \text{Takoda's Contribution} = \frac{d}{2} + \frac{d}{2} = d \]
These expressions show how much each would pay and the total cost they would share for the set of power tools.