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sp2606 [1]
1 year ago
4

An object is observed to fall from a bridge, striking the water below with a velocity of 187.82 m/s. The height of the bridge in

meters is:
Physics
1 answer:
inna [77]1 year ago
5 0

The height of the bridge is 1796.895 m if an object falls from the bridge and strike the water below with a velocity of 187.82 m/sec.

Velocity of the object, v = 187.80 m/s

Height of the bridge will be

According to the three equations of motion,

1) First equation Velocity - Time relation states that,

v = u + at

here 'a' will be the acceleration due to gravity i.e g = 9.8 \frac{m}{secx^{2} }

'v' = 187.80  m/s

'u' = 0 m/s

therefore,

t = \frac{v - u}{a}

t = \frac{187.80 - 0}{9.81}

t = 19.14 sec

2) Second equation Position - Time relation states that,

s = ut + \frac{1}{2} at^{2}

here 'a' will be the acceleration due to gravity i.e g = 9.8 \frac{m}{secx^{2} }

'u' = 0 m/s

't' = 19.14 sec

s = 0 + \frac{1}{2} 9.81 *(19.14^{2})

s = 0 + 4.905 * 366.34

s = 1796.895 m

The height of the the bridge is 1796.895 m.

To know more about three equations of motion here

brainly.com/question/14278353

#SPJ1

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A 63-kg hiker is climbing the 828-m-tall Burj Khalifa in Dubai. If the efficiency of converting the energy content of the bars i
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Explanation:

Given:

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height to be climbed, h= 828 m

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<em>The efficiency of converting the energy content of the bars into the work of climbing is 25%, the remaining 75% of the energy released through metabolism is heat released to her body.</em>

We find the energy required for climbing 828 m height:

W=m.g.h

W=63\times 9.8\times 828

W= 511207.2 J

∵Hike eats 2 energy bars= 2\times 1.1\times 10^{6} J

Energy produced= 2.2\times 10^{6} J

Now, according to her efficiency:

Total energy required for producing the work of W= 511207.2 J which is required to climb the given height will be (say, E):

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\Rightarrow E= 511207.2\times \frac{100}{25}

E=2044828.8 J

&

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Q=2044828.8-511207.2\\Q=1533621.6J

As we know that:

heat, Q=m.c. (T_f-T_i).................(1)

where:

T_f is the final temperature

Putting respective values in the eq. (1)

1533621.6= 63\times 4.184\times (T_f-36.6)

(T_f-36.6)\approx 5818.16

T_f\approx 5854.76 °C

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