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Let's break down the image you uploaded. It seems like a problem that asks for the monthly payment for purchasing a TV using a loan, given an interest rate and number of months.

Key information:
1. The TV costs **$3,000,000**.
2. The loan term is **48 months**.
3. The annual interest rate (EA) is **7.26%**.
4. The monthly effective interest rate (MV) is **0.6%**.

We need to calculate the monthly payment using the provided data. The formula for calculating the monthly payment for a loan is:

\[
\text{PMT} = P \cdot \frac{r(1 + r)^n}{(1 + r)^n - 1}
\]

Where:
- $ P $ is the principal (amount of the loan),
- $ r $ is the monthly interest rate,
- $ n $ is the number of months.

Let's calculate the monthly payment based on this information.The calculated monthly payment is approximately **$72,201.17**.

However, the image shows multiple choice answers that are all around $105,000, which suggests I may need to verify or adjust for additional considerations such as compounded interest or rounding in the problem.

Would you like further clarification, or should I adjust for any assumptions like rounding or alternate interest methods?

Establezca el pago mensual que se debe efectuar por la compra de un TV a $3,000,000 con un interés del 7.26% EA y una duración de 48 meses.

Learn how to calculate the monthly payment for a $3,000,000 TV purchase with a 7.26% annual interest rate over 48 months. This problem covers the loan payment formula and includes key financial concepts such as effective monthly interest rates.

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