Explanation:
Total mass = 90 + 90 + 30 kg = 210 kg
Normal force = 210 kg ( 9.81 m/s^2) = 2060.1 N
Force of friction to overcome = normal force x coeff of static friction
F = 2060.1 x .15 = ~ 309 N to get the cart moving...
PAR-Q
PRA-Q
Heart Rate Consultation
Answer:
Its PAR-Q
Explanation:
i think
Answer:
If the mass of Earth were increased by a factor of 2.00, the force between Earth and the Sun would increase by a factor of 2.00 as well.
Explanation:
The gravitational force between two objects is directly proportional to the product of their masses and inversely proportional to the square of the distance between them. The formula for gravitational force (F) is given by:
F = (G * m1 * m2) / r^2
Where:
F = gravitational force
G = gravitational constant (a constant value)
m1 = mass of the first object
m2 = mass of the second object
r = distance between the centers of the two objects
If the mass of Earth is increased by a factor of 2.00 (meaning it becomes 2 times its original mass), we can denote the original mass of Earth as "M" and the increased mass as "2M."
Now, let's calculate how the force between Earth and the Sun changes:
Original force (F1) = (G * M * Msun) / r^2
New force (F2) = (G * 2M * Msun) / r^2
Now, we can find the ratio of the new force to the original force:
F2 / F1 = [(G * 2M * Msun) / r^2] / [(G * M * Msun) / r^2]
Notice that the gravitational constant (G), distance (r), and the mass of the Sun (Msun) are the same in both equations and cancel out when calculating the ratio. Therefore, you're left with:
F2 / F1 = (2M) / M = 2
So, if the mass of Earth were increased by a factor of 2.00, the force between Earth and the Sun would increase by a factor of 2.00 as well.
Answer:
14.5 joules
50.5 %
Explanation:
Energy initial +work= energy final
28.7 + work = 14.2
friction did - 14.5 joules of work so percantage of work lost is just 14.5/28.7 *100 or 50.5 %
Answer: Increases the frequency of the wave
Explanation:
Increasing the tension of a spring means increasing its stiffness. The wave produced thereafter has greater frequency.
Higher tension causes the spring to have greater restoring force causing it to quickly come back to its equilibrium position. Thus, the speed of the wave also increases.