Hint: Determine the difference in financing by subtracting the financing required at 90 %​, $ 3 comma 410​, from the financing required at 74 %.
The financing required at 74 % is ​$
select: 17,940
negative 13,420. ​(Round to the nearest​ dollar.)
Part 2
​Thus, the difference in financing will be ​$
  
enter your response here. ​(Round to the nearest​ dollar.)

We are given the following:

- Financing required at 90% is $3,410.
- Financing required at 74% is provided as two options: $17,940 or -$13,420.

### Step 1: Choose the correct value for the financing required at 74%.
Between the two options, $17,940 seems to be a reasonable financing amount, as it is positive and fits the context better than a negative number.

So, we assume the financing required at 74% is **$17,940**.

### Step 2: Calculate the difference in financing.
Now, subtract the financing at 90% from the financing at 74%:

\[
\text{Difference} = \text{Financing at 74%} - \text{Financing at 90%}
\]

Substitute the values:

\[
\text{Difference} = 17,940 - 3,410 = 14,530
\]

### Final Answer:
The difference in financing is **$14,530**.

Would you like more details or have any questions? Here are five related questions:

1. How does financing percentage affect the required financing amount?
2. Why is 74% financing much higher than 90% financing in this scenario?
3. Can financing amounts be negative, and what does that represent?
4. How do different interest rates influence the total financing required?
5. What happens if the percentages of financing change?

**Tip:** Always round carefully to the nearest dollar in financial calculations, as small differences can affect decisions!

Determine the difference in financing by subtracting the financing required at 90%, $3,410, from the financing required at 74%. The financing required at 74% is either $17,940 or -$13,420. Thus, the difference in financing will be rounded to the nearest dollar.

Learn how to calculate the difference in financing between 74% and 90%. The problem involves subtracting $3,410 from the financing required at 74%, which is $17,940. This step-by-step solution will guide you through solving this problem, suitable for students in Grades 6-8.

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