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Studentka2010 [4]
4 years ago
5

a hockey player hits a 0.20kg puck across a frozen lake with an initial speed of 12m/s. How far does the puck move if the coeffi

cient between the puck and ice is 0.10?
Physics
1 answer:
3241004551 [841]4 years ago
3 0

Answer:

72 meters

Explanation:

The puck is acted upon by a force of friction between it and the ice. The strength of that force is relatively low on ice (coefficient of 0.1), that's why we have so much fun sliding over frozen puddles.

The force is determined as follows:

(friction) = (norm force of surface) x (kinetic coefficient of friction)

and it acts perpendicularly to the norm force, i.e., horizontally/parallel to ice surface. (the norm force is the opposite to gravity here).

(friction) = 0.20kg*9.8m/s^2*0.10 = 0.20N

So the puck experiences a deceleration of 0.20N/0.20kg=1 m/s^2.

The distance the puck makes is then calculated using the kinematic equation for decelerated motion with initial velocity v0 (and final velocity of 0):

v_1^2=0 = v_0^2-2ad\\\implies d = \frac{v_0^2}{2a}=\frac{12^2 \frac{m^2}{s^2}}{2\frac{m}{s^2}}=72m

The puck traveled 72m, unless it hit another hockey player, a tree, or a hole in ice.


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7 0
4 years ago
A horizontal spring is lying on a frictionless surface. One end of the spring is attaches to a wall while the other end is conne
kipiarov [429]

Answer:

0.832 m/s

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The work done by the spring W equals the kinetic energy of the object K

The work done by the spring W = 1/2k(x₀² - x₁²) where k = spring constant, x₀   = initial compression = 0.065 m and x₁ = final compression = 0.032 m

The kinetic energy of the object, K = 1/2mv² where m = mass of object and v = speed of object

Since W = K,

1/2k(x₀² - x₁²) = 1/2mv²

k(x₀² - x₁²) = mv²

mv² = k(x₀² - x₁²)

v² = [(k/m)(x₀² - x₁²)]

taking square root of both sides, we have

v = √[(k/m)(x₀² - x₁²)] since ω = angular frequency = √(k/m),

v = √[(k/m)√(x₀² - x₁²)]

v = ω√(x₀² - x₁²)]

Since ω = 14.7 rad/s, we substitute the other variables into the equation, so we have

v = 14.7 rad/s × √((0.065 m)² - (0.032 m)²)]

v = 14.7 rad/s × √(0.004225 m² - 0.001024 m²)]

v = 14.7 rad/s × √(0.003201 m²)

v = 14.7 rad/s × 0.056577

v = 0.832 m/s

8 0
3 years ago
You compress 0.5 moles of a gas at constant pressure from 4 liters to 1 liter while 2625 J of heat is removed, the temperature d
Xelga [282]

Answer:

The work energy added to the gas is

W = -72.48472 kJ

Explanation:

For constant pressure process

Work is given W = p×(V_{f} -  V_i)

However dH = m×c_{p} (T_2-T_1) = 1875 J

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That is m×1875 = 2625 or m = 2625/1875 = 1.4 kg

Therefore work doneper unit mass of gas is -W = p×(v₂ - v₁)

but pv = RT therefore work done per unit mass = -R×(T₂ - T₁) = -R×ΔT and

ΔT = 180.4K

Work done = -1.4×0.287×180.4 = -72.48472 kJ

8 0
4 years ago
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