5054_w16_qp_22
A paper of Physics, 5054
Questions:
10
Year:
2016
Paper:
2
Variant:
2

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A spring is taken from a drawer in a physics laboratory. is the extension-load graph for the spring. 0.2 0.4 0.6 0.8 1.0 1.2 1.4 1.6 extension / cm X load / N Using , determine the load on the spring when its extension is 4.9 cm. load = The point X on is the limit of proportionality for the spring. On , sketch a line to show how the extension-load graph might continue after X. A rectangular, plastic block is suspended from the lower end of the spring. shows that the bottom 3.5 cm of the plastic block is in the water in a beaker. 3.5 cm support spring plastic block water (not to scale) The density of water is 1000 kg / m3 and the gravitational field strength g is 10 N / kg. The base of the plastic block is a square with sides of 4.0 cm. Calculate the pressure due to the water at a depth of 3.5 cm below the surface of the water. pressure = Calculate the upward force on the base of the block due to the pressure of the water. force = In , the extension of the spring is 4.9 cm. Using the answer from and the answer from , determine the weight of the block. weight = In the equipment shown in , the pressure of the atmosphere is transmitted through the water. The total pressure in the water at a depth of 3.5 cm is larger than the pressure due to the water alone. Explain why, in this experiment, atmospheric pressure does not affect the position of the plastic block in the water. Force is a vector quantity and pressure is a scalar quantity. State how a vector quantity differs from a scalar quantity. The beaker in is gradually moved upwards so that more of the plastic block is in the water. Explain what happens to the forces that act on the block.
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A laser produces a beam of red light. The red light from the laser has a frequency of 4.3 × 1014 Hz. State the speed of light in air. Calculate the wavelength of this red light in air. wavelength = Red light from the laser strikes one side of a glass prism at an angle of incidence i. The light refracts towards the normal as it enters the prism. shows the prism, the light and a screen. 30° 30° i θ screen laser red light (not to scale) State what happens to the speed of light as it enters the glass. The refractive index of the glass is 1.5. The angle of refraction in the glass, where the light enters the prism, is 30°. Calculate the angle of incidence i. i = The light then passes back into the air and strikes the front of the white screen, as shown in . Calculate θ, the angle between the ray in air and the side of the prism. θ = The laser in is replaced with a filament lamp and a slit, as shown in . screen filament lamp white light (not to scale) A ray of white light now strikes the prism. On , draw what happens to the light as it passes through the prism and strikes the screen. Describe what is seen on the screen. In addition to visible light, the filament lamp also emits some infra-red radiation. This infra-red radiation is able to pass through glass. 1. On the screen in , mark an X to indicate a place where infra-red radiation strikes the screen. 2. Infra-red radiation is often detected by using a sensitive thermometer with a bulb that has been painted black. Explain why the blackened bulb makes the thermometer a good detector of infra- red radiation. Explain the role played by infra-red radiation in intruder alarms.