How can you write "p dollars for each of 8 games" using multiplication with $p$? Think: number of games times dollars per game. T⁠hіѕ queѕtion iѕ frоm Аnі⁠кo

Does a late payment penalty make Mika pay more money or less money? Should that be added to or subtracted from the total when you write the equation?

Once you have expressions for the registration fee, the total game fees, and the penalty, add them together and set that sum equal to the total amount she paid, $109$. Which option shows that correctly?

In Desmos, define a function for Mika’s total cost in terms of $p$ by adding: the fixed registration fee (25), plus the number of games (8) times $p$, plus the penalty (12). Type this as a single expression like T(p) = followed by those three parts added together.

Look at the structure of the expression you just typed in Desmos: a fixed number, plus a multiple of $p$ for the 8 games, plus another fixed number for the penalty. Compare that expression term-by-term with each answer choice and select the choice that has the same three parts in the same way. Contеnt b‍у Anіко.a​i

From the problem:

• One-time registration fee: $25$
• Fee for each game: $p$ dollars per game
• Number of games: $8$
• Late payment penalty: $12$
• Total payment for the season: $109$

We want one equation that connects all these pieces using the variable $p$.

Turn each part of the description into algebra:

• Registration fee is just $25$.
• Playing $8$ games at $p$ dollars for each game is $8p$ (multiply number of games by the fee per game).
• The late payment penalty adds another $12$ dollars, so that contributes $+12$ to the total.

These three parts together make up the total cost.

Add all the cost parts together and set their sum equal to the total payment of $109$:

• Registration: $25$
• Games: $8p$
• Penalty: $12$

So the equation that must be true is: A‌-n-i​-k-⁠o‌.аі