 

Based on the data in the table, which of the following is closest to the object’s height above the ground 9 seconds after being launched?
A
110 m
B
55 m
C
10 m
D
95 m


To solve this, we need the data that shows the height of the object over time after being launched. Since there is no table provided, could you please share the table with the data or describe it? This information will help determine the object's height 9 seconds after being launched.

Once I have the data, I can help you solve the problem accurately.

Would you like me to explain how this is typically calculated? Here's a list of follow-up questions you could consider:

1. Is the object experiencing free fall, or is there some initial upward velocity?
2. What is the object's initial velocity and acceleration (if applicable)?
3. Is there any air resistance involved, or should we assume an ideal situation?
4. Does the object follow a parabolic trajectory?
5. Are there any relevant equations for motion that you're familiar with?

**Tip:** For projectile motion, the formula \( h(t) = h_0 + v_0 t - \frac{1}{2} g t^2 \) is commonly used.

Based on the data in the table, which of the following is closest to the object’s height above the ground 9 seconds after being launched? A) 110 m B) 55 m C) 10 m D) 95 m

Solve a kinematics problem to determine the height of an object 9 seconds after being launched using the formula h(t) = h_0 + v_0 t - (1/2) g t^2. The question involves concepts of projectile motion and is suitable for Grades 9-12 students.

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