Repeat the same problem above but according to the equation s = 7t^2 + 4

Let's solve the problem using the equation \( s = 7t^2 + 4 \).

This is a quadratic equation where:
- \( s \) is the position or displacement as a function of time.
- \( t \) is the time.
- \( 7t^2 \) represents the acceleration component.
- \( 4 \) is a constant representing initial displacement.

If you have specific values for \( t \), we can calculate \( s \). Do you want to evaluate this at a particular time or analyze other aspects, like velocity?

Feel free to share more details, and I'll be happy to guide you further.

### Relative Questions:
1. How do you find the velocity from the equation \( s = 7t^2 + 4 \)?
2. How would you calculate the acceleration from the equation \( s = 7t^2 + 4 \)?
3. What is the displacement at \( t = 0 \)?
4. How does this equation compare with linear motion equations?
5. Can this equation model an object's real-life movement? Why

Explore the quadratic equation s = 7t^2 + 4, which describes motion where displacement is a function of time. Learn how to calculate velocity and acceleration from this equation and understand its application in real-life motion. Suitable for students in Grades 9-12.

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