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musickatia [10]
3 years ago
11

Zach, whose mass is 90 kg , is in an elevator descending at 12 m/s . the elevator takes 3.0 s to brake to a stop at the first fl

oor. part a what is zach's apparent weight before the elevator starts braking?
Physics
2 answers:
Liono4ka [1.6K]3 years ago
8 0

Answer:

apparent weight will be 1242.9 N

Explanation:

As we know that elevator is moving downwards with speed 12 m/s

now it will comes to stop after t = 3 s

so the acceleration of the elevator is opposite to the direction of its motion

It is given as

a = \frac{v_f - v_i}{t}

a = \frac{0 - 12}{3}

a = - 4 m/s^2

now the normal force on the person who is on the elevator is given as

N - mg = ma

N = m(g + a)

N = 90(9.81 + 4)

N = 1242.9 N

so apparent weight will be 1242.9 N

sweet-ann [11.9K]3 years ago
7 0
Finding out the acceleration 12/3 = 4m/s^2
thus it is descending so the actual acceleration would be 9.8-4 = 5.8 m/s^2
the weight will be 90*5.8 = 522 N
522/9.8 = 53.2 kg
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<h2>Answer: 0.17</h2>

Explanation:

The Stefan-Boltzmann law establishes that a black body (an ideal body that absorbs or emits all the radiation that incides on it) "emits thermal radiation with a total hemispheric emissive power proportional to the fourth power of its temperature":  

P=\sigma A T^{4} (1)  

Where:  

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\sigma=5.6703(10)^{-8}\frac{W}{m^{2} K^{4}} is the Stefan-Boltzmann's constant.  

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T=727\°C=1000.15K is the effective temperature of the body (its surface absolute temperature) in Kelvin.

However, there is no ideal black body (ideal radiator) although the radiation of stars like our Sun is quite close.  So, in the case of this body, we will use the Stefan-Boltzmann law for real radiator bodies:

P=\sigma A \epsilon T^{4} (2)  

Where \epsilon is the body's emissivity

(the value we want to find)

Isolating \epsilon from (2):

\epsilon=\frac{P}{\sigma A T^{4}} (3)  

Solving:

\epsilon=\frac{5W}{(5.6703(10)^{-8}\frac{W}{m^{2} K^{4}})(0.0005m^{2})(1000.15K)^{4}} (4)  

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\epsilon=0.17 (5)  This is the body's emissivity

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R is radius of the earth

G is the universal gravitational constant(6.67x10-¹¹)

hence we substitute the values in the formula.

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