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

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Question 9

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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 is one that shows the cells connected in series with the LED facing in the right direction, ensuring current can flow through the circuit.

Step 2

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

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Answer

The equation linking charge flow, current, and time is:

Q=IimestQ = I imes t

Step 3

Calculate the total charge flow through the cells.

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Answer

Given that the current (I) is 50 mA, we first convert this to amperes:

I=50extmA=0.050extAI = 50 ext{ mA} = 0.050 ext{ A}

Now, using the formula:

Q=Iimest=0.050extAimes14400exts=720extCQ = I imes t = 0.050 ext{ A} imes 14400 ext{ s} = 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 was unable to flow through the diode (LED). In a diode, current can only flow in one direction; if it is reversed, the diode blocks the current due to its high resistance.

Step 5

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

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Answer

The equation linking 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 the total power input is 0.24 W and the efficiency is 0.75, we can calculate the useful power output:

Useful power output=Efficiency×Total power inputUseful \ power \ output = Efficiency \times Total \ power \ input

Substituting the values:

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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