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Maya spent her allowance on playing an arcade game a few times and riding the Ferris wheel more than once.
Write about what additional information you would need to create a two-variable equation for the scenario. What kind of problem could you solve with your equation?

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Sample Response: To write a two-variable equation, I would first need to know how much Maya’s allowance was. Then, I would need the cost of playing the arcade game and of riding the Ferris wheel. I could let the equation be cost of playing the arcade games plus cost of riding the Ferris wheel equals the total allowance. My variables would represent the number of times Maya played the arcade game and the number of times she rode the Ferris wheel. With this equation I could solve for how many times she rode the Ferris wheel given the number of times she played the arcade game.

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The given condition may be modeled as [tex]100=2x+3y[/tex] where x and y represent the number of times she played an arcade game and rode the wheel, respectively.

Maya spent her allowance on playing an arcade game a few times and riding the Ferris wheel more than once.

Now, assume that the total allowance of Maya is given to be $100. The cost of playing an arcade game and riding a Ferris wheel is also known to be $2 and $3, respectively. (The assumption is only to make the equation, the actual cost may differ)

Let x represents the number of times she played an arcade game and y represents the number of time she rode the Ferris wheel.

So, the given condition can be represented in an equation form as,

[tex]\texttt{Total Allowance}=\texttt{spend on arcade game}+\texttt{spend on riding the wheel}\\100=2x+3y[/tex]

The above equation, [tex]100=2x+3y[/tex], can be used to calculate that how many times she played different games with her allowances.

Therefore, the given condition may be modeled as [tex]100=2x+3y[/tex] where x and y represent the number of times she played an arcade game and rode the wheel, respectively.

For more details, refer to the link:

https://brainly.com/question/20474615