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sasho [114]
3 years ago
10

A woman stands on a bathroom scale in a motionless elevator. When the elevator begins to move, the scale briefly reads only 0.79

of her regular weight.
(a) Calculate the magnitude of the acceleration of the elevator.
(b) Find the direction of the acceleration.
Physics
1 answer:
Nataly [62]3 years ago
8 0

Answer:

Part a)

a = 2.06 m/s^2

Part b)

Lift is moving downwards as it is coming with negative sign

Explanation:

As we know that the reading of the scale is equal to the normal force on the woman

So we will have

F_n - mg = ma

here we know that

F_n = 0.79 mg

so we will have

0.79 mg - mg = ma

a = -2.06 m/s^2

Part a)

magnitude of the acceleration of the lift is given as

a = 2.06 m/s^2

Part b)

Lift is moving downwards as it is coming with negative sign

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-5.1 kg m/s

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A baseball is hit nearly straight up into the air with a speed of 22 m/s. (a) how high does it go ?
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So, this is a problem where the accleration is not provided, since it is implied.  The only acceleration is acceleration due to gravity (9.8 m/s)


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V^2 =V_{0}^2 + 2a (X-X_0)\\0^2 = 22^2 + 2\times-9.8(X-0)\\0=484-19.6x\\-484=-19.6x\\24.69387755 = x\\x\approx24.69


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4 0
3 years ago
A mass of 0.5 kg hangs motionless from a vertical spring whose length is 1.10 m and whose unstretched length is 0.50 m. Next the
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Answer:

The maximum length during the motion is L_{max} = 1.45m

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           The mass  is  m =0.5 kg

            The vertical spring  length is  L = 1.10m

            The unstretched  length is  L_{un} = 1.30m

          The initial speed is v_i = 1.3m/s

          The new length of the spring L_{new} =  1.30 m

The spring constant k is mathematically represented as

                           k = -\frac{F}{y}

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           y is the difference in weight which is   =1.10-0.50=0.6m

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    Now  substituting values accordingly

                    k =  \frac{4.9}{0.6}

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Since Energy is conserved the total elastic potential energy would be

             E_T = initial  \ elastic\ potential \ energy + kinetic \ energy

            E_T = \frac{1}{2} k D_{max}^2 =   \frac{1}{2} k D^2 + \frac{1}{2} mv^2

Substituting value accordingly

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