If I is the current in the external resistor R and r is the internal resistance of the cell, the equation for the whole circuit is:
E = I(R + r) …….(i)
For the same current in the external resistor R, the terminal voltage is given by:
V = IR …….(ii)
Use equations (i) and (ii) to solve for r by eliminating I and write this equation the form: y = mx + b Identify the dependent and independent variable
So I made an equation in the form y=mx+b which is r=E*(R/V)-R from the two equations above. If this is right I am unsure of how to graph this equation so that I can find the slope which will be equal to r. I have a table of values of V and R so what values would go on my x axis and what values would go on my y axis? Thanks
If I is the current in the external resistor R and r is the internal resistance...
If I is the current in the external resistor R and r is the internal resistance of the cell, the equation for the whole circuit is: E = I(R + r) …….(i) For the same current in the external resistor R, the terminal voltage is given by: V = IR …….(ii) Use equations (i) and (ii) to solve for r by eliminating I and write this equation the form: y = mx + b Identify...
If I is the current in the external resistor R and r is the internal resistance of the cell, the equation for the whole circuit is: E = I(R + r) …….(i) For the same current in the external resistor R, the terminal voltage is given by: V = IR …….(ii) Use equations (i) and (ii) to solve for r by eliminating I and write this equation the form: y = mx + b Identify...
1. Measure ands record the e.m.f E of the given cell. emf=5.65V 2. Connect an external resistance R = 1 W and measure the terminal voltage V across the resistor. 1 ohm V=4.45V 3. Repeat step 2 using six different values of R each time measuring V. Tabulate the values of V and R. 1 ohm 4.45 V 2 ohm 4.64 3 ohm 4.77 V 4 ohm 4.88V 5 ohm 4.96V 10 ohm 5.16V 20 ohm 5.32 V...
I'm having trouble with numbers 5 to
7.
I need help working out the
equation in question 5 so I can graph it for number 6 and using the
slope from the graph to solve number 7.
1. 2 points Measure ands record the em.f E of the given cell. E = 5.65 v 2. Connect an external resistance R=12 and measure the terminal voltage V across the resistor. 2 points 1 ohm = 4.42 3. 1 Repeat step 2...
I'm having trouble with numbers 5 to
7.
I need help working out the
equation in question 5 so I can graph it for number 6 and using the
slope from the graph to solve number 7.
1. 2 points Measure ands record the em.f E of the given cell. E = 5.65 v 2. Connect an external resistance R=12 and measure the terminal voltage V across the resistor. 2 points 1 ohm = 4.42 3. 1 Repeat step 2...
E = I(R + r) .... (i) V = IR ...(ii) Use equations (i) and (ii) to solve for r by eliminating I and write this equation the form: y = mx + b Identify the independent variable and the dependent variable
E = I(R + r) .... (i) V = IR ...(ii) Eliminate R from equations (i) and (ii) in 4 above and obtain an equation connecting E, V, I and r. Identify the independent and dependent variable in this equation and write it in the y = mx + b form.
(ii) Eliminate R from equations (i) and (ii) in 4 above and obtain an equation connecting E, V, I and r. Identify the independent and dependent variable in this equation and write it in the y = mx + b form. eq 1E=I(R+r) eq 2 V=IR
A battery has an emf of 12.0 V and an internal resistance of 0.210 Q. Its terminals are connected to a load resistance of 3.00 . Circuit diagram of a source of emf (in this case, a battery), of internal resistance r, connected to an external resistor of resistance R. for ning R (a) Find the current in the circuit and the terminal voltage of the battery. SOLUTION Conceptualize Study the figure, which shows a circuit consistent with the problem...
Q1: A current of I = 3 +0.2 A is applied to a resistor R of 10 +012 (with zero uncertainty so you can consider R as a constant in this case). The voltage Vis given by V = IR. a) Estimate V and find the uncertainty in the estimate. b) If another resistor R is used of 10 +0.52, then estimate V and find the uncertainty in the estimate. I and R measurements are independent.