Continental Tropical
A. Nebular is the answer
67.0 km/h
68.0 km/h
69.0 km/h
Answer:
a. 10.2 N b. 1.73 c. 58.8 N d. 10.2 N
Explanation:
a. The force that will make the block slide down the plane
This is the component of the block's weight along the plane F = mgsinθ where m = mass of block = 1.2 kg, g = 9.8 m/s² and θ = angle of incline = 60°.
So, F = mgsinθ = 1.2 kg × 9.8 m/s² × sin60°.= 10.18 N ≅ 10.2 N
b. The coefficient of friction
The coefficient of friction, μ = tanθ = tan60° = 1.73
c. The normal reaction.
This is equal to the vertical component of the block's weight. So, F = mgcosθ. Substituting the values for the variables from above, we have
F = mgcosθ = 1.2 kg × 9.8 m/s² × cos60°.= 58.8 N
d. The frictional force
Since the block does not slide, there is no net force on it. If f is the frictional force, then
F - f = ma. Since a = acceleration = 0,
F - f = 0
f = F = mgsinθ = 1.2 kg × 9.8 m/s² × sin60°.= 10.18 N ≅ 10.2 N
Answer:
6 m/s
Explanation:
At constant acceleration, the final velocity is equal to the initial velocity plus the product of time and acceleration:
v = at + v₀
We know that at t=2, v=12. And at t=4, v=18.
12 = 2a + v₀
18 = 4a + v₀
We can solve the system of equations for v₀. If we double the first equation:
24 = 4a + 2v₀
And subtract the second:
24-18 = 4a-4a + 2v₀ - v₀
6 = v₀
The initial velocity is 6 m/s.
Answer:
25 m/s
Explanation:
From the question,
The vertical component of the initial velocity of the base ball assuming up is positive, is given as
Vv = VsinФ................... Equation 1
Where Vv = Vertical component of the initial velocity of the base ball, V = Initial velocity of the base ball, Ф = Angle of inclination with the horizontal.
Given: V = 50 m/s, Ф = 30°
Substitute into equation 1
Vv = 50sin30°
Vv = 50(0.5)
Vv = 25 m/s.
Hence the vertical component of the initial velocity = 25 m/s
Kepler
Newton
Copernicus
B.) Kepler is the answer, it's correct