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PolarNik [594]
3 years ago
6

Which dog has the most kinetic energy? A. A dog of mass 10 kg running with speed 6 m/s B. A dog of mass 8 kg running with speed

4 m/s C. A dog of mass 12 kg running with speed 5 m/s D. A dog of mass 15 kg running with speed 3 m/s​
Physics
1 answer:
Mars2501 [29]3 years ago
3 0

Answer:

J stands for Joules.

A has the most KE

Explanation:

Dog A

  • En = 1/2 m * v^2
  • m = 10 kg
  • v = 6 m/s
  • En = 1/2 10 * 6^2
  • En = 5 * 36
  • En = 180 J

Dog B

  • En = 1/2 m * v^2
  • m = 8 kg
  • v = 4 m/s
  • En = 1/2 8 * 4^2
  • En =   4 * 16
  • En = 64 J

Dog C

  • En = 1/2 m * v^2
  • m = 12 kg
  • v = 5 m/s
  • En = 1/2 12 * 5^2
  • En =   6 * 25
  • En = 150 J

Dog D

  • En = 1/2 m * v^2
  • m = 15 kg
  • v = 3 m/s
  • En = 1/2 3 * 3^2
  • En =   1.5 * 9
  • En = 13.5 J

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inessss [21]

Answer:

\Delta \theta = 56\,rad

\Delta \theta \approx 3208.564^{\circ}

Explanation:

El ángulo barrido en el intervalo de tiempo dado es (The covered angle in the given time interval is):

\Delta \theta = \omega \cdot \Delta t

\Delta \theta = \left(14\,\frac{rad}{s} \rjght)\cdot (4\,s)

\Delta \theta = 56\,rad

\Delta \theta \approx 3208.564^{\circ}

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Each ball has a negligible size and a mass of 11.5 kg and is attached to the end of a rod whose mass may be neglected. The rod i
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Answer:

3.31m/s

Explanation:

Angular momentum for 3s is

L = L_i_n_i + L_3_s

L = 2(11.5kg) + \int\limits^ {3s}_ {0s} {(t^2 + 2)} \, dt

L = 23kg+(\frac{t^3}{3} +2t)^ {3s}_ {0s}\\\\L=38kgm/s

Moment if inertia is

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I = 2(11.5)(0.5)^2\\\\I=5.75kgm^2

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V = ωL

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7 0
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A horse pulls on a wagon. The reaction force is the wagon pulls on the horse.<br><br> true or false?
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Answer:

True

Explanation:

the horse pull on the wagon but friction and the wight + gravity make the wagon pull on the horse ( newton's 2ed law)

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3. Calculate the wavelength of wave that has a frequency of 4.75 x 1012Hz.
Klio2033 [76]
  • Frequency=v=4.75×10^12Hz
  • Wavelength=?

We know

\boxed{\sf \lambda=\dfrac{C}{V}}

\\ \sf\longmapsto \lambda=\dfrac{3\times 10^8ms^{-1}}{4.75\times 10^{12}s^{-1}}

\\ \sf\longmapsto \lambda=0.631\times 10^{-4}m

\\ \sf\longmapsto \lambda=6.31\times 10^{-5}m

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