Answer:
The spaceship is at a height 9 feet above the ground at 1 second and 9 second after lunched.
Explanation:
Given that a spaceship launched into the air has a height at any time as

where h is height in feet and t is time in second.
To find the time when the height of the spaceship is 9, we need to put h=9 in the given equation.






The spaceship is at a height 9 feet above the ground at 1 second and 9 second after lunched.