the data obtained from the experiment is plotted on the graph below. graph of potential difference versus…

the data obtained from the experiment is plotted on the graph below. graph of potential difference versus current draw the line of best fit through the plotted points on the above graph. ensure that the line intersects both axes. use the information from the graph to answer questions 1.4 to 1.6. write down the value of the emf (ε), in v, of the battery. calculate the internal resistance of the battery. calculate the current in the circuit if the internal resistance in the circuit is equal to 0.8 a.
Answer
Explanation:
Step1: Draw best - fit line
Draw a straight line that passes as close as possible to all the plotted points on the graph.
Step2: Find emf (intercept on voltage axis)
The emf ($\epsilon$) is the value of the potential difference (V) when the current (I) is zero. Read the value where the best - fit line intersects the potential difference axis.
Step3: Find internal resistance (slope)
The internal resistance (r) of the battery can be calculated using the formula $r =-\frac{\Delta V}{\Delta I}$. Select two points on the best - fit line, calculate the change in potential difference ($\Delta V$) and change in current ($\Delta I$) between them, and then find the slope.
Step4: Calculate current
If the internal resistance (r) and emf ($\epsilon$) are known, and we want to find the current (I) for a given voltage drop across the internal resistance, we can use Ohm's law $I=\frac{\epsilon - V_{internal}}{r}$.
Since the graph and specific values are not fully provided for numerical calculation, we cannot give a final numerical answer. But the general steps for answering 1.3 - 1.6 are as above.
Answer:
No specific numerical answer due to insufficient data. General methods for 1.3: draw best - fit line; 1.4: read emf from intercept; 1.5: calculate internal resistance from slope; 1.6: use Ohm's law to calculate current.