To solve for \( T \) in the given equation, follow these steps:

1. Multiply \( 0.30 \) by \( 4416.22 \).
2. Add the result to \( 80 \).

Let's go through the calculations step-by-step:

\[
T = 80 + 0.30 \times 4416.22
\]

First, calculate \( 0.30 \times 4416.22 \):

\[
0.30 \times 4416.22 = 1324.866
\]

Next, add \( 80 \) to the result:

\[
T = 80 + 1324.866 = 1404.866
\]

So, the value of \( T \) is:

\[
T \approx 1404.87
\]

Would you like a more detailed explanation or have any further questions?

Here are 8 related questions to expand on this topic:

1. How do you solve equations with different coefficients and constants?
2. What are some practical applications of such equations in economics or finance?
3. How can you interpret the significance of the coefficients in an equation?
4. What would be the result if the coefficient of \( 4416.22 \) was 0.25 instead of 0.30?
5. How does changing the constant (80 in this case) affect the solution?
6. Can you solve for \( T \) if the equation changes to \( T = 100 + 0.30(4416.22) \)?
7. What is the impact of decimal precision in real-world calculations?
8. How would you graph this linear equation?

**Tip:** Always double-check your calculations for accuracy, especially when dealing with decimal points, as small errors can significantly impact the final result.

Learn how to calculate T in the linear equation 80 + 0.30(4416.22) with a detailed step-by-step solution. This problem involves applying the linear equation formula and performing decimal arithmetic. Suitable for students in Grades 7-9.

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