The velocity changes from [ V upward ] to [ V downward ].
The total change in velocity is [ 2V ].
Acceleration = (change in velocity) divided by (time for the change) = 2V/6
But the acceleration is just the acceleration of gravity = 9.8 meters / sec2 .
9.8 = 2V / 6
2V = 58.8
V = 29.4 meters per second upward
i need the deceleration....
A the moment when the ball just touches the thrower's hand, it will have the velocity with which it was thrown and the acceleration will be equal to the acceleration due to gravity at the place acting vertically downwards.
Zero
I believe this is the original question: A student throws a water balloon vertically downward from the top of a building. The balloon leaves the thrower's hand with a speed of 6.10 . Air resistance may be ignored, so the water balloon is in free fall after it leaves the thrower's hand. What is the magnitude of its velocity after falling a distance 11.0 ? (Vf)^2 = (Vi)^2 +2a( f- i) ( f- i)= 11m (Vf)^2 =(6.1)^2 +2*9.8(11) (Vf)^2 =252.81 Vf=15.9
In the act of "throwing", the thrower imparts an upward velocity to the object, by temporarily applying an upward force to it that's greater than the downward force of gravity. During that brief period, the sum of the forces on the object is directed upward, so it accelerates in that direction. After the throwing ends, however, the only force on the object is the force of gravity, directed downward, so its acceleration is downward. That means that the upward velocity becomes smaller and smaller, until it's zero at the peak of the arc, and the velocity then becomes downward as the object begins to fall from its peak..
Assuming the train continues moving at constant speed, the ball would travel at the same speed as the thrower.
A the moment when the ball just touches the thrower's hand, it will have the velocity with which it was thrown and the acceleration will be equal to the acceleration due to gravity at the place acting vertically downwards.
If that's 32.1 meters per second initially, then after 4 seconds it's fallingwith a speed of 7.1 meters per second.If that's 32.1 feet per second initially, then it returns to the thrower's hand injust under 2 seconds, and it's in the dirt long before 4 seconds have passed.If it had been tossed at the edge of a cliff, then after 4 seconds, it would befalling with a speed of 96.7 feet per second.
Boomerang
Boomerang
An Aztec spear thrower is called an atlatl. It is a tool used to increase the velocity and distance of a thrown spear by providing leverage for the thrower.
A flat, curved, usually wooden missile configured so that when hurled it returns to the thrower.
Stalling is when the thrower takes more than ten seconds to throw the disc. The marker (defender on disc) is counting and if the thrower does not throw it in ten seconds, then it is a turnover. It is a way to speed up the game.
Zero
I believe this is the original question: A student throws a water balloon vertically downward from the top of a building. The balloon leaves the thrower's hand with a speed of 6.10 . Air resistance may be ignored, so the water balloon is in free fall after it leaves the thrower's hand. What is the magnitude of its velocity after falling a distance 11.0 ? (Vf)^2 = (Vi)^2 +2a( f- i) ( f- i)= 11m (Vf)^2 =(6.1)^2 +2*9.8(11) (Vf)^2 =252.81 Vf=15.9
Assuming the ball is thrown in a constant gravitational field causing an acceleration of 9.81 m/s/s (similar to Earth's surface), y(t) = H + Vt - (g/2)(t^2) Where H is its original height above your chosen origin, V is its initial upward velocity, g is the acceleration due to gravity (9.81 m/s/s) and t is the number of seconds after throwing it. If we set H to 0 (arbitrarily making the ball's initial height 0) and if are interested in a path wherein the ball takes 60 seconds to return to its original height (0), we say: y(60) = 0 + V(60) - (g/2)(60^2) The problem states that it "returns back to the hand" at 60 seconds. This implies that at 60 seconds, it is back at its original position (y(60) = 0) therefore: y(60) = 0 = 0 + V(60) - (g/2)(60^2) We can simplify the expression on the RHS above to find V. The equation for projectile motion is parabolic with respect to time - this means that, by symmetry, the greatest height is achieved at half the time it takes to return. Plug 30 seconds into the above equation, and I get a result of 4414.5 m. That's almost three miles high!
Albert Thrower's birth name is Albert Dabney Crenshaw Thrower.
Mitch Thrower is 6'.