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earnstyle [38]
3 years ago
10

Pierre conduit une voiture à vitesse constante sur une portion d'autoroute rectiligne. Il parcourt 450 m pendant une durée égale

à 9500 ms. Puis, à la même vitesse, il aborde un virage en arc de cercle. 1. Calculer la vitesse de Pierre dans : a) Le référentiel lié à la voiture. B) Le référentiel lié à la route. 2. Quelle est la trajectoire de Pierre dans le référentiel lié à la route ? 3. En déduire la nature du mouvement de Pierre dans ce même référentiel.
Physics
1 answer:
Anna11 [10]3 years ago
3 0

Answer:

  • <u>Translated from French language:</u>

"Pierre drives a car at constant speed on a stretch of straight highway. It travels 450 m for a duration equal to 9500 ms. Then, at the same speed, he tackles a turn in an arc. 1. Calculate Pierre's speed in: a) The frame of reference related to the car. B) The road-related frame of reference. 2. What is Pierre's trajectory in the frame of reference linked to the road? 3. Deduce the nature of Pierre's movement in this same frame of reference."

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MAVERICK [17]

Answer:

y = 0m

y0 = 166m

v0y = 0 m/s

g = 9.8 m/s^2

t = ?

Solve for t:

y = y0 + v0y*t - (0.5)gt^2

0 = 166 - (0.5)(9.8)t^2

t = 5.82 s

Now, using time, we can solve for the range using the equation:

x = vx(t)

x = (40)(5.82)

x = 232.8 m

The impact horizontal component of velocity will be 40 m/s as velocity in terms of x is always constant. To find the impact vertical component of velocity, we use the equation:

v = v0y - gt

v = 0 - (9.8)(5.82)

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4 0
3 years ago
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A billiard ball is moving in the x-direction at 30.0 cm/s and strikes another billiard ball moving in the y-direction at 40.0 cm
ipn [44]

To solve this problem it is necessary to apply the trigonometric ratios of the given velocity components.

If we make a graph of the velocity vectors in their respective velocities according to the given description we will have something similar to the attached graph.

The angle could be obtained from the components of the opposite leg and the adjacent leg so that

tan\theta = \frac{x}{y}

\theta = tan^{-1}(\frac{x}{y})

The opposite leg value (y) is 40cm / s and the adjacent leg (x) is 30cm / s

\theta = tan^{-1}(\frac{30}{40})

\theta = 36.87\°

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3 years ago
A flat sheet of paper of area 0.250 m2 is oriented so that the normal to the sheet is at an angle of 60 to a uniform electric fi
Harman [31]

Answer:

a. 1.75 Nm²/C

b. Yes.

Explanation:

a. Electric Flux is given as:

Φ = E*A*cosθ

Where E = electric flux

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Φ = 1.75 Nm²/C

b. Yes, the shape of the sheet will affect the Flux through it. This is because flux is dependent on area of the surface and the area is dependent on the shape of the surface.

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Alex787 [66]

Answer:

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2 years ago
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Delicious77 [7]

Answer: y(t)= 1/π^2 sin(6*π^2*t)

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Besides y'(t)=6*π^2*A*cos (6*π^2*t)

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6=6*π^2*A then A= 1/π^2

Finally the equation is:

y(t)= 1/π^2 sin(6*π^2*t)

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