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shutvik [7]
3 years ago
6

A truck accelerating at 0.0083 meters/second2 covers a distance of 5.8 × 104 meters. If the truck's mass is 7,000 kilograms, wha

t is the work done to reach this distance?
Physics
2 answers:
zhannawk [14.2K]3 years ago
7 0
Work done = force * distance moved (in direction of the force)

force= mass* acceleration 

force=58.1N

58.1*(5.8*10^4)
=3,369,800 J
cricket20 [7]3 years ago
5 0

The correct answer to the question is 336.98\times 10^4\ J

CALCULATION:

The acceleration of the truck is given as a = 0.0083\ m/s^2

The mass of truck is given as m = 7000 kg.

The distance travelled by the truck S = 5.8\times 10^{4}\ m.

The force applied on the truck is calculated as -

                            Force F = mass × acceleration

                                      = 7000\ kg\times 0.0083\ m/s^2

                                      = 58.1 N.

We are asked to calculate the work done .

The work done by a body is calculated as -

                                              W = \vec F.\vec S

                                                   = FScos\theta

Here, \theta is the angle between force and displacement.

If \theta=0^{0}, then W = FS

Hence, the work done by the truck W = FS

                                                               = 58.1\ N\times 5.8\times 10^{4}\ m

                                                               = 336.98\times 10^4\ J

Here, J ( joule ) is the unit of work.

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A syringe of volume 16 cm3 is filled with air to a pressure of 1.03 atm. If the piston of the syringe is pushed to change the vo
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<h3>Answer:</h3>

189.07 kPa

<h3>Explanation:</h3>

Concept tested: Boyle's law

<u>We are given;</u>

  • Initial volume of the syringe, V1 is 16 cm³
  • Initial pressure of the syringe, P1 is 1.03 atm
  • New volume of the syringe, V2 is 8.83 cm³

We are required to calculate the new pressure of the syringe;

  • We are going to use the concept on Boyle's law of gases.
  • According to the Boyle's law, for a fixed mass of a gas, the pressure is inversely proportional to its volume at constant temperature.
  • That is; P α 1/V
  • At varying pressure and volume, k(constant)  = PV and P1V1=P2V2

Therefore, to get the new pressure, P2, we rearrange the formula;

P2 = P1V1 ÷ V2

     = ( 16 cm³ × 1.03 atm) ÷ 8.83 cm³

    = 1.866 atm.

  • Thus, the new pressure is 1.866 atm
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  • Conversion factor is 101.325 kPa/atm

Thus;

Pressure = 1.866 atm × 101.325 kPa/atm

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Hence, the new pressure of the air in the syringe is 189.07 kPa

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