Given,
uk = 0.1 ; v = 20 ft/s ; g = 32.2 ft/s^2 ; m = 50 lb
We know from conservation of energy
KE = Ff
FF is the work done against friction
1/2 m v^2 = uk m g d
1/2 v^2 = uk g d
d = 0.5 v^2/uk g
d = 0.5 x 20 x 20/0.1 x 32.2 = 62.11 ft
Hence, d = 62.11 ft
3. Find the distance traveled by this box when is sides to a sop. Use Newton's...
2. Demonstrate vector addition by walking along two sides of the room. Compare the distance traveled with the magnitude of the vector. Indicate the posit the room where the displacement is zero. 3. Graph the following vectors on the same coordinate system (two dimensions) a) 351-31 c) -5个-2.5个 4. Graph the following vectors on the same coordinate system (three dimensions) 4. Given the vectors: 7-4个-3个, -51.6个. Find the following
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#23
Use Newton's second law to find the acceleration of the sled. (Remember the friction e) force!) "23. A hand pushes two blocks across a frictionless pond of ice. Block A has mass m-ikg and block B has mass m, -4 kg.Ifthe hand pushes with a constant horizontal force of 15 new- tons, find the magnitude of the normal force exerted by block B on block A. "24. You are riding upward in an elevator carrying a 25-kg box of...
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Static Equlibrium: The principle of static equilibrium is based
on Newton's Second Law of Motion in the linear (translational) and
rotational dimensions. The Second Law in these dimensions are:
∑?_?=0 ∑?_?=0 ∑?=0 where τ = rFsinθ is the torque. When all of
these conditions are true, we have achieved static equilibrium.
Below is a picture of a rod, suspended by a rope. On either end is
an object which exerts a torque on the rod about the pivot point
(the...
Use Python to solve each problem. 2. A particle moves according to a law of motion s = t 3 − 12t 2 + 24t, t ≥ 0. a) Find the velocity at time t. b) What is the velocity after 1 second? c) When is the particle at rest? d) Sketch the position function on t ∈ [0, 6] to determine when the particle is moving in the positive direction on that interval. e) Find the total distance traveled...
3. Use Newton's method to find solution accurate to within 10-3 for x3 + 3x2 – 1 = 0 on (-3,-2]. Use po -2,5. 4. Use Secant method to find the solution P4 for In(x - 1) + cos(x - 1) = 0 on [1.3,2]. Use po 1.3 and p1 = 1.5. 5. Use False position method to find the solution P4 for 3x – e* = 0 on [1,2]. Use - Ро 1 and P1 2.
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Newton's Third Law (two springs) Two springs with spring constants k1 = 24.6 N/m and k2 = 15.6 N/m are connected as shown in the Figure. Find the displacement y of the connection point from its initial equilibrium position when the two springs are stretched a distance d = 1.3 m as a result of the application of force F 0 0.824 m Use Newton's first law and apply it to the connection point! Submit Answer Incorrect. Tries 1/6 Previous...