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hammer [34]
3 years ago
13

A force acts on a body of mass 13 kg initially at rest. The force

Physics
1 answer:
PtichkaEL [24]3 years ago
4 0

Answer:

Force that acted on the body was F = 13 N

Explanation:

If once accelerated, the body covers 60 meters in 6 seconds, then its velocity is 60/6 m/s = 10 m/s

When the force was acting (for 10 seconds) the object accelerated from rest (initial velocity vi = 0) to 10 m/s (its final velocity). therefore we can use the kinematic equation for the velocity in an accelerated motion given by:

v_f=v_i+a*t

which in our case becomes;

10\,m/s=0+a*(10\,s)

and we can solve for the acceleration as:

a = 10/10  m/s^2 = 1 m/s^2

Therefore the force acting on the body, based on Newton's 2nd Law expression: F = m * a is:

F = 13 kg * 1 m/s^2 = 13 N

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What mass of steam at 100°C must be mixed with 490 g of ice at its melting point, in a thermally insulated container, to produce
sukhopar [10]

Answer:

the mass of steam at 100°C must be mixed is 150 g

Explanation:

given information:

ice's mass, m_{i} = 490 g = 0.49 kg

steam temperature, T = 100°C

liquid water temperature, T = 89.0°C

specific heat of water, c_{w} = 4186 J/kg.K = 4.186 kJ/kg.K

latent heat of fusion, L_{f} = 333 kJ/kg

latent heat of vaporization, L_{v} = 2256 kJ/kg

first, we calculate the heat of melted ice to water

Q₁ = m_{i} L_{f}

where

Q = heat

m_{i} = mass of the ice

L_{f}  = latent heat of fusion

thus,

Q₁ = m_{i} L_{f}

    = 0.49 x 333

    = 163.17 kJ

then, the heat needed to increase the temperature of water to 89.0°C

Q₂ = m_{i} c_{w} (89 - 0), the temperature of ice is 0°C

c_{w} = specific heat of water

so,

Q₂ = m_{i} c_{w} (89 - 0)

     = 0.49 x 4.186 x 89

     = 182.55 kJ

so, the heat absorbed by the ice is

Q = Q₁ + Q₂

   = 163.17 + 182.55

   = 345.72 kJ

the temperature of the steam is 100°C, so the mass of the steam is

Q = m_{s}L_{v}  +  m_{s}c_{w} (100 - 89)

Q = m_{s}(L_{v}  +  c_{w} (11))

m_{s} = Q/ [L_{v}  +  c_{w} (11)]

      = 345.72/ [2256 + (4.186 x 11)]

      = 0.15 kg

      = 150 g

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A mass of air occupies a volume of 5.7 L at a pressure of 0.52 atm. What is the new pressure if the same mass of air at the same
Nikolay [14]

Apply Boyle's law:

PV = const.

P = pressure, V = volume, the product of P and V must stay constant

Our initial P and V values are:

P = 0.52atm, V = 5.7L

Our final P and V values are:

P = ?, V = 2.0L

Set the products of each set of PV values equal to each other and solve for the final P:

P(2.0) = 0.52(5.7)

P = 1.48atm

5 0
3 years ago
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