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alukav5142 [94]
1 year ago
14

A wolf spider runs 75 cm west, then turns and runs 50 cm south. Which choice gives the correct solution for the resultant? Quest

ion 22 options: R2 = 752 + 502 R2 = 752 + 502 - 2(75)(50) cos 60 R2 = 752 502 R2 = 752 502 - 2(75)(50) cos 90
Physics
1 answer:
Serga [27]1 year ago
4 0

The correct solution for the resultant of the wolf spider is:

R² = 75² + 50²

<h3>Resultant formula</h3>

R² = (Displacement 1)² + (Displacement 2)²

Where

  • R is the resultant displcaement

See attach photo for diagram

<h3>Data obatined from the question</h3>

The following data were obtained from the question.

  • Displacement 1 = 75 cm west
  • Displacement 2 = 50 cm south
  • Resultant dispalcement (R) =?

<h3>How to determine the solution for the resultant </h3>

The solution for the resultant displacement of the wolf spider can be obtained as follow:

R² = (Displacement 1)² + (Displacement 2)²

R² = 75² + 50²

Thus, the correct answer to the question is:

R² = 75² + 50²

Learn more about resultant displacement:

brainly.com/question/13947057

#SPJ1

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Answer:

Same direction: t=234s; d=6.175Km

Opposite direction: t=27.53s; d=0.73Km

Explanation:

If the automobile and the train are traveling in the same direction, then the automobile speed relative to the train will be v_{AT}=v_A-v_T (<em>the train must see the car advancing at a lower speed</em>), where v_A is the speed of the automobile and v_T the speed of the train.

So we have v_{AT}=(95km/h)-(75Km/h)=20Km/h.

So the train (<em>anyone in fact</em>) will watch the automobile trying to cover the lenght of the train L at that relative speed. The time required to do this will be:

t = \frac{L}{v_{AT}} = \frac{1.3Km}{20Km/h} = 0.065h=234s

And in that time the car would have traveled (<em>relative to the ground</em>):

d=v_At=(95Km/h)(0.065h)=6.175Km

If they are traveling in opposite directions, <u>we have to do all the same</u> but using v_{AT}=v_A+v_T (<em>the train must see the car advancing at a faster speed</em>), so repeating the process:

v_{AT}=(95km/h)+(75Km/h)=170Km/h

t = \frac{L}{v_{AT}} = \frac{1.3Km}{170Km/h} = 0.00765h=27.53s

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2 years ago
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