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A resistor is connected to a power supply - Edexcel - GCSE Physics Combined Science - Question 5 - 2018 - Paper 1

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A resistor is connected to a power supply. The potential difference across the resistor is 6.0V. (i) Which of these corresponds to a potential difference of 6.0V? ... show full transcript

Worked Solution & Example Answer:A resistor is connected to a power supply - Edexcel - GCSE Physics Combined Science - Question 5 - 2018 - Paper 1

Step 1

(i) Which of these corresponds to a potential difference of 6.0V?

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Answer

The potential difference of 6.0V corresponds to C) 6.0 joules per coulomb. This is because voltage is defined as energy per unit charge, so a potential difference of 6.0V signifies that 6.0 joules of energy is transferred per coulomb of charge.

Step 2

(ii) Calculate, in minutes, the time taken for this amount of charge to flow through the resistor.

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Answer

To calculate the time taken for a charge (Q) of 42C to flow through a resistor with a current (I) of 200 mA (which is 0.2 A), we can use the formula:

Q=IimestQ = I imes t

Rearranging gives: t=QI=42C0.2A=210minutest = \frac{Q}{I} = \frac{42C}{0.2A} = 210 minutes.

Therefore, the time taken is 210 minutes.

Step 3

(iii) Calculate the total energy transferred by the 6.0V power supply when a charge of 42C flows through the resistor.

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Answer

The total energy (E) transferred by the power supply can be calculated using the formula:

E=VimesQE = V imes Q

where V is the voltage and Q is the charge. Thus,

E=6.0V×42C=252JE = 6.0V \times 42C = 252 J.

So, the energy transferred is 252 joules.

Step 4

(b) Explain why the resistor becomes warm.

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The resistor becomes warm due to collisions between the moving electrons and fixed atoms in the resistor's lattice structure. As current flows, electrons collide with these ions, causing them to vibrate more vigorously. This increase in vibration leads to a rise in temperature, resulting in the resistor warming up.

Step 5

(c) Deduce how the resistors have been arranged inside the cardboard tube.

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Answer

Given that two 100 ohm resistors are connected between P and Q with a total current of 1.2 A and a potential difference of 6.0 V:

  1. If the resistors were in series, the total resistance would be: R=R1+R2=100Ω+100Ω=200ΩR = R_1 + R_2 = 100\Omega + 100\Omega = 200\Omega.
  2. The current through such a configuration would be: I=VR=6V200Ω=0.03AI = \frac{V}{R} = \frac{6V}{200\Omega} = 0.03 A, which is less than 1.2 A.

Thus, since the total current exceeds 0.3 A, the resistors must be connected in parallel.

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