Gimmichoo has 3 resistor that are connected in parallel. As shown in the image provided. If gimmichoo romoves one of the resistors and and connects it in a series with the other two, the overall resistance of the other two increases by 500 2. Help gimmichoo find the value of one individual resistor. [ww
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![Gimmichoo has 3 resistor that are connected in parallel. As shown in the
image provided. If gimmichoo romoves one of the resistors and and
connects it in a series with the other two, the overall resistance of the other
two increases by 500 2. Help gimmichoo find the value of one individual
resistor.
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- Note: The currents are not necessarily in the direction shown. Use the following variables as necessary: V1 = 26.0 v, V2 = 13.0 V, and R = 10.0 0. 28.00 12.00 R (a) In the figure above find the current in each resistor. A A I2 A 13 (b) Find the power delivered to each resistor. R1 R2 R3I need help on problem 33)Consider the resistor described in problem 1 carrying a current of 1 mA. If the voltage drop across the resistor is 25:0 Volts, what is the resistance (in k )? (b) Electrical currents crossing the human body in excess of 0.3A are typically deadly. If electrical current has a direct pathway to the heart, it can interfere with your heart beat. In such a case, it only takes about 1 mA to be deadly. Fortunately, under dry conditions, the hand-to-hand resistance of the human body can be as large as 100,000 : This is primarily due to the resistance of your skin. Unfortunately, if your skin is wet or chapped, your resistance can be as low as 1000 . If you touch a 9 Volt transistor radio battery, placing one hand on the positive electrode, and the other hand on the negative electrode, what will be the current passing through your body with dry skin? With wet skin?please solve with steps
- An unknown resistor is connected between the terminals of a 9.00 V battery. Energy is dissipated in the resistor at the rate of 0.580 W. The same resistor is then connected between the terminals of a 7.50 V battery. At what rate is energy now dissipated? ________________W (please show units when you work this out so that I can follow it easier.)Note: The currents are not necessarily in the direction shown. Use the following variables as necessary: V1 = 25.0 V, V2 = 11.0 V, and R = 12.0 2. 28.0 n 12.0 n R (a) In the fiqure above find the current in each resistor. I1 A I2 A I3 A (b) Find the power delivered to each resistor. R1 W R2 W R3 WFor each arrangement of resistors, find the equivalent resistance. In other words, what single resistor would offer the same obstacle to the flow of current?
- Find the potential difference across each resistor in the figure below. (R, = 4.90 2, R2 = 3.60 2, R3 = 2.80 S2, R4 = 2.20 9 AVRI AVR2 V %3D V AVR3 AVRA |v 3.00 V 18.0 V 12.0 V R3In the circuit shown on the right, the rate at which R1 dissipating electrical energy is 20.0W. Calculate the total electrical power consumption in all the resistors and the electrical power delivered by the battery.Find the potential difference across each resistor in the figure below. (Ry = 4.90 8, R, = 3.60 82, R3 = 3.40 g, Ra = 2.40 1)
- In the figure below, find the following. (Let E₁ = 23.0 V, E₂ = 10.0 V, and R = 13.0 2.) &₁ 1₂ = 13 = P2 1+ (a) the current in each resistor 1₁ = P3 www R = 28.0 (2 www 12.00 www (b) the power delivered to each resistor P₁ W W W A A AFind the current in the 12- resistor in the figure below. (Assume R₁ = R3 = 1.6 , R₂ = R₁ = 9.0 £2, AV = 17 V.) 0, Ω, 1.06 X Your response differs from the correct answer by more than 100%. A R₂ www R₁ www 4.0 Q 12 02 ww AV R₂ www R₁ ww 2.0 N M →Refer to the figure. 4 = ? V = ? R, = 1.10 Q V = 12.0 V 2= ? R, = 5.20 Q{ R, = 13.2 0 V3 = ? (a) Calculate P, (in W). (b) Find the total power (in W) supplied by the source. Compare the total power with the sum of the powers dissipated by the resistors. (Consider two values to be equal if they are within 3% of each other.) O The total power is equal to the sum of the powers dissipated by the resistors. O The total power is less than the sum of the powers dissipated by the resistors. O The total power is greater than the sum of the powers dissipated by the resistors.