Changing the force in the rubber band and the mass of the tub at the same time can make it difficult to determine the effect of each variable on the motion of the tub.
What leads to changing forces?Changes in the mass of an object: If the mass of an object changes, the force required to move it will also change accordingly. This is due to the fact that force is directly proportional to mass.
Changes in the speed or velocity of an object: This is because the kinetic energy of the object increases with an increase in speed, which requires more force to be applied to maintain the same rate of acceleration.
This is because the change in one variable may mask the effect of the other variable. Therefore, it is best to change only one variable at a time and keep all other variables constant in order to accurately observe and measure the effect of each variable on the system.
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A car on a freeway ramp starts at a velocity of 12.0 m/s. If its average acceleration over 8 s is 3.20 m/s2, what is the velocity at the end of that interval?
A. 13.6 m/s
B. 99.2 m/s
C.25.6 m/s
D. 37.6 m/s
Answer: D. 37.6 m/s
Explanation: its D
If someone is holding a briefcase normally, would the be doing any work when they lift it up to their shoulders?
Answer:
y
Explanation:
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What is the resistance of resistor R1?
(1 point)
3.00 Ω
200 Ω
7.50 Ω
5.00 Ω
Answer: The answer is 3.00 Ω
Explanation:you join R1 up with R2.
A roller couster turns in a circular path that has a radius of 25 meters, what's the fastest Velocity the roller coaster can travel without exceeding a centripetal acceleration of 16m/s^2
The fastest velocity that the roller coaster can travel without exceeding a centripetal acceleration of 16 m/s^2 is 20 m/s.
What is velocity ?
Velocity can be defined as the displacement of the object in unit time.
The centripetal acceleration (ac) of an object moving in a circular path with radius (r) and velocity (v) is given by the formula:
ac = v^2 / r
We want to find the maximum velocity (v) that the roller coaster can travel without exceeding a centripetal acceleration of 16 m/s^2, given that the radius of the circular path is 25 meters. We can rearrange the formula to solve for v:
v^2 = ac * r
v = sqrt(ac * r)
Substituting the given values, we get:
v = sqrt(16 m/s^2 * 25 m) = sqrt(400 m^2/s^2) = 20 m/s
Therefore, the fastest velocity that the roller coaster can travel without exceeding a centripetal acceleration of 16 m/s^2 is 20 m/s.
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