3.6: DC Circuits Flashcards
(b) 16V
- Ohms Law may be written as:
(a) I = V * R
(b) R = V * I
(c) V = I * R
(c) V = I * R
(a) Not continuous
- The current in a 60 watt, 120 Volt bulb would be:
(a) 2 Amps
(b) 0.5 Amps
(c) 9 Amps
(b) 0.5 Amps
Note: Power = Current * Voltage
60 = 0.5 * 120
(c) 30 mA
I = V/R, I = 3/100
I = 3x10^-2 Amps
I = 0.03 Amps or 30mA
(a) 8 Amps
Resistors in parallel = (R1R2) / (R1 + R2)
=(515) / (5 + 15) , = 75/20, = 7.5/2
I = V / R , = I = 30V / 7.5/2
Invert and multiply 30 * 2 / 7.5 = 8Amps
(a) the algebraic sum of all voltages in a loop of components will be equal to zero
(c) 5 Amps
Note: Kirchoff’s current law states that the algebraic sum of all voltages in a loop of components will be equal to zero
Entering Node: 10+1+7 = 18A
Leaving Node: 6+4+3 = 13A, therefore X must be 5A
(c) 50 ohms
If the the voltage drop across the bulb is 3V, the voltage drop across the resistor must be 25V to equal supply voltage of 28V
Ohm’s Law, R = V / I. R = 25V / 0.5A, R = 50ohms
- What is the effective source voltage?
(a) 15 V
(b) 25 V
(c) 50 V
(d) 75 V
(b) 25V
Series Aiding and Opposing Sources:
‘‘In many practicaly applications, a circuit may contain more than one source of EMF. Sources of EMF that cause current to flow in the same direction are considered to be series aiding and the voltages are added.
Sources of EMF that would tend to force current in opposite directions are said to be series opposing, and the effective source voltage is the difference between the opposing voltages. When two opposing sources are inserted into a circuit current flow would be in a direction determined by the larger source.’’
(a) Open
(a) 10 volts
Total current in circuit:I = V / R, I = 30V / 30 ohms, I = 1A
Voltage drop across resistor, V = I * R, V = 1A * 10ohms, V = 10 volts
I = V / R
I = 24V / 2000 ohms
I = (2)(12) V / (2)(1000) ohms …cancel 2’s
I = 12/1000, I = 12x10^-3, 12 mA
(a) 1.2 Mega ohms
R = V / I, R = 600 / 0.5x10^-3
R = 1200 / 1/1000
Invert and mulitply, 1200 * 1000 = 1200000 or 1.2 Mega ohms
(a) 1 ohms
Rule of Parallel Resistors
1/Rtotal = 1/R1 + 1/R2 + …
R1R2R3R4R5R6R6 / (R1R2R3R4R5R6)7
7^7 / (7^6)*7 , = 7^7 / 7^7 = 1