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Anna71 [15]
3 years ago
13

What is the force on a 1000kg elevator that is falling freely at 9.8 m/sec^2

Physics
1 answer:
Advocard [28]3 years ago
3 0
From Newton's second law, we know F = ma, where a is the acceleration and m is the mass in kg.

F = 1000kg * 9.8m/s = 9800N

F = 9800 N

Hope this helps!
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( Find the value of the following in ms-1<br> 54kmhr
Darina [25.2K]

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54 × 5/18 = 15m/s

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6 0
2 years ago
Police driving with a velocity of 50 m/s decide to chase a speeder who is 3 km ahead and moving at 55 m/s. The police car accele
sveta [45]

Answer:

The time that passes until the police catch the speeder is 82.6204 seconds.

Explanation:

A body performs a uniformly accelerated rectilinear motion or uniformly varied rectilinear motion when its path is a straight line and its acceleration is constant. This implies that the speed increases or decreases its modulus in a uniform way.

The position is calculated by the expression:

x = x0 + v0*t + 1/2*a*t²

where:

  • x0 is the initial position.
  • v0 is the initial velocity.
  • a is the acceleration.
  • t is the time interval in which the motion is studied.

First, let’s look at the police car’s equations of motion. In this case:

  • x0= 0
  • v0= 50 m/s
  • a= 2 m/s²

So: x = 50 m/s*t + 1/2*2 m/s²*t²

Now for the speeder’s car’s equations of motion you know:

  • x0= 3 km= 3,000 m
  • v0= 55 m/s
  • a= 1 m/s²

So: x = 3,000 m + 55 m/s*t + 1/2*1 m/s²*t²

When the police catch the speeder they are both in the same position. So:

50 m/s*t + 1/2*2 m/s²*t²= 3,000 m + 55 m/s*t + 1/2*1 m/s²*t²

Solving:

0= 3,000 m + 55 m/s*t + 1/2*1 m/s²*t² - 50 m/s*t - 1/2*2 m/s²*t²

0= 3,000  + 55 *t + 1/2*t² - 50*t - 1*t²

0= 3,000  + 55 *t - 50*t - 1*t² + 1/2*t²

0= 3,000  + 5*t - 1/2*t²

Applying the quadratic formula:

x1,x2=\frac{-5+-\sqrt{5^{2}-4*(-\frac{1}{2})*3000  } }{2*(-\frac{1}{2} )}

x1= -72.6209

and x2= 82.6209

Since you are calculating the value of a time and it cannot be negative, then <u><em>the time that passes until the police catch the speeder is 82.6204 seconds.</em></u>

8 0
3 years ago
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