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∙ 6y agoThe average deceleration of the arrow can be calculated using the formula: average deceleration = (final velocity - initial velocity) / time. Plugging in the values gives an average deceleration of (51.0 - 100.0) / 5.00 = -9.8 m/s^2. This negative value indicates that the arrow is decelerating due to the acceleration of gravity.
The magnitude of their initial momentum depends on the mass and velocity of the objects in question. It is calculated as the product of mass and velocity.
The range of change of velocity is determined by the final velocity minus the initial velocity. It represents the magnitude and direction of the change in velocity of an object.
The magnitude of the vertical component of the velocity of the plane in item 1 is 240 m/s as given in the initial information.
The magnitude of their initial momentum is the sum of the magnitudes of their individual momenta. It is calculated by multiplying the mass of each object by its velocity and then summing these values for all objects involved.
The initial magnitude of the velocity is sqrt(5) times the horizontal component. This results in a velocity vector that is inclined at an angle of arctan(2) ≈ 63.43 degrees with respect to the horizontal.
The change in velocity is 51-100 = -49 m/s This occurred over a period of 5 seconds so The (negative) acceleration - aka - deceleration is (-49 m/s)/(5 s) = -9.8 m/s²
The magnitude of their initial momentum depends on the mass and velocity of the objects in question. It is calculated as the product of mass and velocity.
The range of change of velocity is determined by the final velocity minus the initial velocity. It represents the magnitude and direction of the change in velocity of an object.
The magnitude of their initial momentum is the sum of the magnitudes of their individual momenta. It is calculated by multiplying the mass of each object by its velocity and then summing these values for all objects involved.
The magnitude of the vertical component of the velocity of the plane in item 1 is 240 m/s as given in the initial information.
The initial magnitude of the velocity is sqrt(5) times the horizontal component. This results in a velocity vector that is inclined at an angle of arctan(2) ≈ 63.43 degrees with respect to the horizontal.
Yes, acceleration can be calculated when initial velocity, final velocity, and time are given using the formula: ( a = \frac{{v_f - v_i}}{{t}} ), where ( a ) is acceleration, ( v_f ) is final velocity, ( v_i ) is initial velocity, and ( t ) is time.
The magnitude of the initial velocity can be found using the Pythagorean theorem: square root of (horizontal velocity^2 + vertical velocity^2) = square root of (18.2^2 + 21.3^2) = square root of (330.28 + 454.69) = square root of 784.97 ≈ 28.0 m/s.
The change in velocity of a falling object is calculated by subtracting the initial velocity from the final velocity. The acceleration due to gravity is typically involved in this calculation. The formula for calculating the change in velocity is: change in velocity = final velocity - initial velocity.
The initial speed of spaceship 1 can be calculated using the formula: momentum = mass x velocity. Thus, velocity = momentum / mass. Plugging in the values, the initial speed of spaceship 1 is 3 m/s.
The formula to find the magnitude of acceleration is given by a = (v_f - v_i) / t, where a is acceleration, v_f is final velocity, v_i is initial velocity, and t is time. This formula calculates the rate at which the velocity of an object changes over time.
Acceleration = Final velocity - Initial velocity / time