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Figure 13 shows an LED torch - AQA - GCSE Physics - Question 9 - 2020 - Paper 1

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Figure 13 shows an LED torch. The torch contains one LED, one switch and three cells. Which diagram shows the correct circuit for the torch? Tick (✓) one box. Wri... show full transcript

Worked Solution & Example Answer:Figure 13 shows an LED torch - AQA - GCSE Physics - Question 9 - 2020 - Paper 1

Step 1

Which diagram shows the correct circuit for the torch?

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Answer

The correct diagram would be the one that shows a series circuit consisting of one LED, one switch, and three cells arranged appropriately.

Step 2

Write down the equation which links charge flow (Q), current (I) and time (t).

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Answer

The equation that links charge flow, current, and time is given by:

Q=IimestQ = I imes t where Q is the charge flow in coulombs, I is the current in amperes, and t is the time in seconds.

Step 3

Calculate the total charge flow through the cells.

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Answer

Given:

  • Time (t) = 14,400 seconds
  • Current (I) = 50 mA = 0.050 A

Using the equation:

Q=IimestQ = I imes t Q=0.050imes14,400Q = 0.050 imes 14,400 Q=720extCQ = 720 ext{ C}

Thus, the total charge flow through the cells is 720 C.

Step 4

Explain why the torch did not work.

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Answer

The torch did not work because when the cells were inserted the wrong way around, the current could not flow through the circuit. This is due to the nature of diodes, which prevent current flow in the reverse direction. In this case, the LED acts as a diode, blocking current when the cells are incorrectly positioned.

Step 5

Write down the equation which links efficiency, total power input and useful power output.

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Answer

The equation that links efficiency, total power input, and useful power output is:

Efficiency=Useful power outputTotal power inputEfficiency = \frac{Useful \ power \ output}{Total \ power \ input}

Step 6

Calculate the useful power output of the LED.

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Answer

Given:

  • Total power input = 0.24 W
  • Efficiency = 0.75

Using the equation for efficiency:

0.75=Useful power output0.240.75 = \frac{Useful \ power \ output}{0.24} Solving for useful power output:

Useful power output=0.75×0.24=0.18 WUseful \ power \ output = 0.75 \times 0.24 = 0.18 \text{ W}

Thus, the useful power output of the LED is 0.18 W.

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