The Razorback shop makes $ 24 dollars off each jersey and $ 9 off each t-shirt. During the Arkansas and Texas tech game they sold 35 t-shirts and 29 jerseys. How much more does a jersey cost than a t-shirt?
1. We know that the shop makes $24 off each jersey and $9 off each t-shirt. 
2. We also know that during the Arkansas and Texas Tech game, they sold 35 t-shirts and 29 jerseys. 
3. We want to know how much more a jersey costs than a t-shirt. 

To solve this problem, we can set up an equation. We know that the shop makes a total of $935 from selling t-shirts and jerseys during the game. We also know that the shop makes $24 off each jersey. So, we can set up the equation: 

$$24x + 9y = 935$$

We can solve this equation for x, which will tell us how many jerseys were sold. We can do this by subtracting 9y from each side and then dividing each side by 24. This gives us: 

$$x = \frac{935 - 9y}{24}$$

Now that we have an equation for x, we can plug in the values that we know. We know that y = 35, because 35 t-shirts were sold. So, we can plug this in for y in our equation for x: