In these situations, you usually define one direction as being positive and the other as negative. In this problem, the question does this for us: it clearly tells us that when the ball is moving down the lane, its velocity is negative. "Down the lane" is the negative direction.
Average acceleration is give by
a_ave = Δv/Δt
where Δv is a change in velocity and Δt is elapsed time.
Δv = v_final - v_initial
In this problem, the ball "slowed down," but did not change direction. This means that the NUMBER associated with "v" got smaller (5 ... 4 ... 3 ...) but the SIGN (-) did not change.
I hope it makes sense, then, that "v_final" was a smaller (slower) number with a negative sign (moving down the lane) while "v_initial" was a larger (faster) number with a negative sign (moving down the lane).
The subtraction of a large negative number from a small one (like, for instance, -4 - [-10]) is a POSITIVE number whose value is given by the difference (+6).
So Δv is positive, and Δt is ALWAYS positive (no matter what).
Therefore a_ave, the quotient of two positive numbers, will be positive.
The acceleration of a bowling ball at rest at the end of the bowling lane is 0 m/s^2. Since the ball is not changing its velocity, it is not experiencing any acceleration.
High Velocity Bowling happened in 2007.
Bowling scores would be a positive correlation because the higher the score, the better the game. Golf scores would be negative correlations because the higher the score, the worse you are playing.
High Velocity Bowling was created on 2007-12-07.
The cast of High Velocity Bowling - 2007 includes: Chris Canning as Short Order Cook
A negative eight in bowling is impossible. The lowest score one can have for a game is 0.
Strictly speaking, it moves with negative acceleration. The forces of friction and air resistance both act to slow the ball down. If the lane were long enough, the ball would eventually come to a complete stop.
It typically takes about 110-130 Newtons of force to knock over a standard 15-inch-tall bowling pin. This force can vary depending on factors such as the weight of the bowling ball and the angle at which it strikes the pin.
An object in free fall at its peak point has a velocity of 0, but there is still acceleration acting on it due to gravity. Similarly, a pendulum at the extreme points of its swing also has zero velocity but is undergoing acceleration towards the center of its swing.
In a vacuum, both a bowling ball and a napkin would fall with the same acceleration due to gravity, which is approximately 9.81 m/s^2. This is because in the absence of air resistance, all objects experience the same acceleration regardless of their mass.
The force required to accelerate a 25 kg bowling ball can be calculated using the equation F = ma, where F is the force, m is the mass of the bowling ball, and a is the acceleration. If the acceleration is given, you can plug in the numbers to find the force needed.
Both the bowling ball and the napkin would fall at the same rate of acceleration due to gravity, assuming no external forces are acting on them. This is because all objects experience the same acceleration due to gravity, regardless of their size, mass, or shape.