72 meter
89
i dont knoe
The higher the boiuncy ball is the more times if u do it with a small bouncy ball but if you do it with a big bouncy ball it will stay the same ever time u go up in height. The smaller the bouncy ball the more times it will bounce at a higher drop-height but if you try it with a big bounce ball it will still the same number of times each time you go up in inches
At the time the ball is thrown, which is "time 0" the downward speed is 40 m/s.Each second, the downward speed will increase by 9.8 m/s.1. Work out the speed at the end of the first second. This will be 49.8 m/s.2. Then work out how many meters it would have gone in the first second.3. Now work out the ball's height. This is the height at "time 1".4. Draw the ball at time 0 and time 1 on a sheet of paper to help you think.Now, repeat steps 1-4 until the ball's height is close to 0 or goes past 0. Your current "time X" will tell you how many seconds went by for it to get that far.
The height of the bounce decreases because of many factors but two main factors are gravity and friction. * * * * * Gravity has nothing to do with the decrease in height. The two main factors are friction and the fact that the collision is not elastic.
When a ball bounces, some of its energy is lost as heat and sound. This energy loss makes the ball bounce back to a slightly lower height each time, leading to a decrease in the overall height with each bounce. Additionally, factors like air resistance and surface imperfections can also contribute to the decrease in the ball's bouncing height.
If the height from which the ball is thrown is increased, the time of flight of the ball would increase as well. This is because the initial velocity of the ball would be higher, leading to a longer time for the ball to reach the ground.
72 meters
The time taken by the ball to reach the maximum height is 1 second. The maximum height reached by the ball is 36 meters.
After the first bounce, the ball reaches a height of 24 feet. After the second bounce, it reaches a height of 12 feet, and so on. The ball will bounce an infinite number of times, each time reaching half the height of the previous bounce, getting closer and closer to the ground but never actually reaching 0 feet in height.
The time elapsed before the ball reached its maximum height is half of the total time it takes to go up and come back down. This is because the ball reaches its maximum height at the halfway point of its vertical motion.
72 meter
34.5 feet
Changing the angle of projection affects the magnitude of range, maximum height, and time of flight. A higher angle will decrease the range and increase the maximum height while maintaining the time of flight. A lower angle will increase the range and decrease the maximum height while also maintaining the time of flight.
Using the fact that the total time for the ball to complete an entire cycle (up and down) is 0.95 s, you can find the time it takes for the ball to reach its max height. Since the ball travels at constant acceleration, you can divide the total time by 2 to get the time it takes for the ball to reach its max height. Given that information, you can use the kinematic equation for motion under constant acceleration to find the height.
Answer: 66 Meters. Just had that same problem on a math mates worksheet.