How do I calculate the values? 2571lete the table of values for this circuit:220 ΩR₁VΙμεταRP767R₁220 ΩR₂130 Ω130 ΩR2470 Ω Σ R3R3470 Ω-11 In22100 ΩR4270 ΩR4R5100 ΩR5270 Ω18 VTotal

The objective of this question is to calculate the current flowing through each resistor in a series circuit and the voltage across each resistor. The total resistance in a series circuit is the sum of the individual resistances. The total current in the circuit is the total voltage divided by the total resistance. The voltage across each resistor is the current times the resistance of that resistor.First, calculate the total resistance (Rt) in the circuit by adding up all the individual resistances: Rt = R1 + R2 + R3 + R4 + R5 = 220 Ω + 130 Ω + 470 Ω + 100 Ω + 270 Ω = 1190 Ω.Next, calculate the total current (It) in the circuit using Ohm's law, which states that the current is the voltage divided by the resistance: It = Vt / Rt = 18 V / 1190 Ω = 0.0151 A or 15.1 mA.Now, calculate the voltage across each resistor (Vr) using Ohm's law again, which states that the voltage is the current times the resistance: Vr = It * R. For R1, V1 = It * R1 = 0.0151 A * 220 Ω = 3.32 V. Repeat this calculation for each resistor to find the voltage across each one.For R2, V2 = It * R2 = 0.0151 A * 130 Ω = 1.96 V.For R3, V3 = It * R3 = 0.0151 A * 470 Ω = 7.10 V.For R4, V4 = It * R4 = 0.0151 A * 100 Ω = 1.51 V.For R5, V5 = It * R5 = 0.0151 A * 270 Ω = 4.08 V.The total resistance in the circuit is 1190 Ω and the total current is 15.1 mA. The voltage across each resistor is: V1 = 3.32 V, V2 = 1.96 V, V3 = 7.10 V, V4 = 1.51 V, and V5 = 4.08 V.