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Anika [276]
3 years ago
12

Your job is to lift 30 kgkg crates a vertical distance of 0.90 mm from the ground onto the bed of a truck. For related problem-s

olving tips and strategies, you may want to view a Video Tutor Solution of Force and power. Part A How many crates would you have to load onto the truck in one minute for the average power output you use to lift the crates to equal 0.50 hphp
Physics
1 answer:
Gekata [30.6K]3 years ago
7 0

Answer:

The number of crates is 84580.

Explanation:

mass, m = 30 kg

height, h = 0.9 mm  

Power, P = 0.5 hp = 0.5 x 746 W = 373 W

time, t = 1 minute = 60 s

Let the number of crates is n.

Power is given by the rate of doing work.

P = \frac{n m gh}{t}\\\373 =\frac{n\times 30\times9.8\times 0.9\times 10^{-3}}{60}\\\\n =84580

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A student launches a small rocket which starts from rest at ground level. At a height of h = 1.25 km the rocket reaches a speed
Novay_Z [31]

The acceleration of the rocket will be "56.2 m/s²".

According to the question,

The initial speed during launch,

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The speed at fuel running out point,

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Height,

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           = 1250 m

As we know,

→ vf^2 = u^2+2ah

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→       =\frac{140625}{2500}

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brainly.com/question/11038449

4 0
2 years ago
A 7.5­kg block is sliding down a wall with constant velocity. The coefficient of static friction between the block and the wall
weqwewe [10]
Ok, a couple of things have to be accounted for here.  First, since the block is moving relative to the wall we have to use the kinetic coefficient of friction, 0.40.  The second consideration is that since the block is moving at a constant velocity, the acceleration is zero.  This means, by Newton's second Law, that the net force is zero.  So the force of gravity must be equal to the friction force of the wall resisting its fall. This friction force is the product of the normal force (which we are seeking) and the kinetic coefficient of friction. We can then set these two forces equal:

F_{gravity}=mg \\  \\ F_{friction}=F_{norm} \mu_k \\  \\ mg=F_{norm} \mu_k \\  \\ F_{norm}= \frac{mg}{ \mu_k} \\  \\  F_{norm}= \frac{7.5(9.79)}{0.4}=183.6N


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4 years ago
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Answer:

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Answer:

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