What happens when batteries are connected in series?
The voltage doubles, the capacity rating remains the same.
When batteries are connected in series, the positive terminal of one battery is connected to the negative terminal of the next battery, and so on. This arrangement is commonly used to increase the total voltage supplied by the battery pack.
Let's explore what happens to the voltage and capacity when batteries are connected in series.
When batteries are connected in series, their voltages add up. If you have multiple batteries, each with a voltage of \(V\), and you connect \(n\) such batteries in series, the total voltage of the series combination is the sum of the individual voltages.
For example, if you connect two 1.5 Volt (V) batteries in series, the total voltage will be \(1.5 \, \text{V} + 1.5 \, \text{V} = 3.0 \, \text{V}\). If you connect three 1.5V batteries in series, the total voltage will be \(1.5 \, \text{V} + 1.5 \, \text{V} + 1.5 \, \text{V} = 4.5 \, \text{V}\).
Mathematically, for \(n\) identical batteries each with voltage \(V\):
\(V_{\text{total}} = n \times V\)
The capacity rating of a battery, often measured in Ampere-hours (Ah) or milliampere-hours (mAh), indicates how long the battery can supply a certain amount of current. When batteries are connected in series, the total capacity rating remains the same as the capacity of a single battery, assuming all batteries have the same capacity.
The current flows through each battery in the series chain sequentially. Therefore, the chain can only supply current for as long as the lowest-capacity battery can sustain that current. If all batteries have the same capacity, the total capacity of the series combination is limited by the capacity of any single battery in the series.
For example, if you connect two 1000 mAh batteries in series, the total capacity is still 1000 mAh. You get 3V (from 1.5V + 1.5V), but you can still only draw 1000 mAh before the battery pack is depleted.
Mathematically, for \(n\) identical batteries each with capacity \(C\):
\(C_{\text{total}} = C\)
Let's examine each option based on our understanding of batteries in series:
Connecting batteries in series increases the total voltage while keeping the overall capacity rating the same (assuming identical batteries are used). This setup is useful when a higher operating voltage is required, but the same current duration as a single battery is sufficient.
| Connection Type | Voltage (with 2 identical batteries) | Capacity (with 2 identical batteries) |
|---|---|---|
| Series | Doubles (Sum of voltages) | Remains the same |
| Parallel | Remains the same | Doubles (Sum of capacities) |
Batteries are electrochemical devices that convert stored chemical energy into electrical energy. They have a positive terminal and a negative terminal, creating a potential difference (voltage) between them.
Understanding how to connect batteries (series or parallel) is crucial for designing power systems for various applications, from simple flashlights to electric vehicles.
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