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they call this advanced communication techniques (collusion)(this is a joke, to my knowledge this is not collusion)
Investigation: 30 marks
- Define Internal Resistance (2)
The resistance within a battery or cell caused by the movement of current through internal materials of the source which have resistance.
Literally copy paste the definition from the handout
- Draw circuit of experiment (3)
- Does EMF/Internal Resistance change from new to old batteries? (3)
- Yes, as batteries get older internal resistance increases.
- As the battery gets older, the conductive material of the battery starts to wear, usually via corrosion, and the electrolyte decreases in concentration,
- so the rate at which electrons can be transferred through the battery decreases, hence internal resistance increases.
- 2 factors affecting Internal Resistance (4)
- Temperature, affecting reaction rate and thus the rate at which the chemical process for the discharge of electrons, which affects internal resistance.
- Electrolyte concentration, which affects how charge passes through the electrolyte to complete the internal circuit, affecting the internal resistance.
- Graph of new, old cell (5)
- Identify which was old, and explain (2)(3)
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{{line}} was the oldest battery, as it has the most negative gradient and the lower y-intercept on the graph.
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Which correlates to a higher internal resistance and a lower $EMF$, and thus an older battery
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Hence, rearranging, each line can be described by the equation $V=-R_{\text{Internal}}I+\epsilon$.
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Hence, as {{line}} has the more negative gradient, it will have the greater internal resistance as $\text{Grad} = -R_{\text{Internal}}$.
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So {{line}} will be the oldest as internal resistance increases over time.
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has the most negative gradient, and thus the highest internal resistance, and
- Calculate Internal Resistance, by gradient (3)(2)
$$\begin{align}
V&=IR \text{ (Ohm's law)}& \\
\therefore \epsilon&=IR_{T}& \\
\text{But } R_{T} &= \text{ external resistance + internal resistance}&\\
\therefore \epsilon&=I(R+R_{I}) \\
\epsilon&=V+R_{I}I \\
\therefore V&=-R_{I}I+\epsilon& \\
\text{So } -&R_{I}=\text{Gradient}\\
\end{align}
$$
- Uncertainty. Absolute and %. (3)
just game