Wiki User
∙ 14y agoWe can't tell the height; but the distance between the top and the bottom is 578.7 feet. (rounded)
Wiki User
∙ 14y agoIf a stone falls from a ledge and takes 16 seconds to hit bottom, then the bottom is 1413 meters away. This assumes acceleration due to gravity of 9.81 meters per second squared, an initial velocity of zero, and no friction due to air resistance. Air resistance will decrease the distance.x = 1/2 at2 + v0t + x0
On Earth gravity equals 9.8 m/s^2. If you multiply that by 8 seconds you get: 78.4m/s
If it takes 30 seconds to get from the first to the third floor, then it takes 15 seconds per floor. So:1 -to- 2: 152 -to- 3: 153 -to- 4: 154 -to- 5: 155 -to- 6: 15Adding them up, you get 75 seconds.Another way to do it is calculate the number of floors (6 - 1) = 5 and then multiply by how long it takes to travel one floor (15 seconds).
14 Seconds
it would take you 1500 seconds to do it if you did 1 every 1 second, so since it takes 2 seconds then you have to double the time it takes you. 3000 seconds is the answer.
60 m/s
It takes 175,32 seconds
about five metres deep
If a stone falls from a ledge and takes 16 seconds to hit bottom, then the bottom is 1413 meters away. This assumes acceleration due to gravity of 9.81 meters per second squared, an initial velocity of zero, and no friction due to air resistance. Air resistance will decrease the distance.x = 1/2 at2 + v0t + x0
The depth of the mine can be calculated using the formula: distance = 0.5 * acceleration due to gravity * time^2. Given that the time taken for the stone to hit the bottom is 3 seconds, we can substitute this into the formula along with the acceleration due to gravity (9.8 m/s^2) to calculate the depth of the mine. The depth of the mine would be approximately 44.1 meters.
The time required for a stone to fall from a given height can be calculated mathematically. Time equals the square root of two times the distance divided by force of gravity. Time is in seconds, distance in meters, and the force of gravity on Earth is 9.8 meters/second ^2.
2.2 m
Just under 7 seconds.
45
The starting height of the marble affects its initial speed, which in turn influences the time it takes to reach the bottom. A marble starting from a higher height will have a greater initial speed and reach the bottom faster compared to a marble starting from a lower height.
The height of the building at the 102nd floor is 381 metres. The penny is irrelevant.
The height of the building at the 102nd floor is 381 metres. The penny is irrelevant.