Unlock hundreds more features
Save your Quiz to the Dashboard
View and Export Results
Use AI to Create Quizzes and Analyse Results

Sign inSign in with Facebook
Sign inSign in with Google

Ready to Master Combination Circuits? Take the Practice Problems Quiz!

Test Your Skills with Combination Circuit Practice Problems Now!

Difficulty: Moderate
2-5mins
Learning OutcomesCheat Sheet
Paper art illustration of circuit symbols voltage current wires on golden yellow background for combination circuits quiz

Get ready to sharpen your skills with our Combination Circuits Practice Problems Quiz - the ultimate way to test your knowledge of circuit voltage and current analysis! Whether you're brushing up on combination circuit practice problems or tackling more advanced combinational circuits problems, this free electrical circuits quiz offers step-by-step insights and is perfect for students, hobbyists, and future engineers. You'll not only reinforce core concepts, but you'll also explore real-world scenarios and unlock handy tips for mastering a combination circuits worksheet with answers. Curious to see how you stack up? Dive in now and challenge yourself today!

What is the equivalent resistance of three resistors of 2?, 3?, and 5? connected in series?
10 ?
0.62 ?
30 ?
1.67 ?
Resistances in series add directly: 2+3+5=10 ?. If resistors are connected end-to-end, the net resistance is the sum of each. This applies to any number of series resistors. Learn more.
What is the equivalent resistance of two resistors of 6? and 3? connected in parallel?
9 ?
18 ?
2 ?
1.5 ?
Parallel resistance is found using 1/Req = 1/R1 + 1/R2, so Req = (6×3)/(6+3)=2 ?. Parallel connection reduces total resistance. See details.
In a current division between two parallel resistors of 4? and 12?, if the total current is 8A, what is the current through the 4? resistor?
6 A
4 A
2 A
8 A
Current through a branch in parallel is Itotal × (Rother/(Rsum)), so I4 = 8 × (12/(4+12)) = 6 A. This follows the current division rule. Current divider.
In a voltage divider with resistors of 1k? and 2k? connected in series across a 9V battery, what is the voltage across the 2k? resistor?
6 V
9 V
3 V
4.5 V
Voltage divides proportionally; V2 = 9V × (2k/(1k+2k)) = 6V. That ratio comes from the series division formula. Voltage divider.
According to Kirchhoff's current law, what is the sum of currents entering a junction in a circuit?
The algebraic sum equals zero
It equals the sum of currents in a loop
It equals the sum of voltage drops
It is infinite
Kirchhoff's current law states that the algebraic sum of currents entering and leaving a node is zero, which reflects conservation of charge. KCL details.
In a network, a 5? resistor is in series with a parallel combination of two 10? resistors. What is the total equivalent resistance?
10 ?
7.5 ?
3.33 ?
5 ?
The parallel of two 10 ? resistors is 5 ?, and adding the 5 ? series resistor gives 10 ? total. Use series and parallel reduction step by step. More info.
A 12V source supplies a series branch of 4? and 8?, which is in parallel with a 6? resistor. What is the current through the 6? resistor?
2 A
1 A
3 A
1.5 A
The branch sees the full 12V, so I = 12V / 6? = 2A. In a parallel circuit each branch voltage equals the source voltage. Parallel circuits.
In a series-parallel network, R1=2?, and R2=3? is in parallel with R3=6?; that combination is in series with R1 across an 11V source. What is the voltage drop across R1?
2.75 V
7.33 V
11 V
5.5 V
Parallel of 3? and 6? is 2?, total resistance is 4?, so current is 11V/4?=2.75A. The drop across R1 is 2.75A×2?=5.5V. Reference.
Applying Kirchhoff's voltage law around a loop with a 10V source, a 3? resistor carrying 2A, and a 4? resistor, what is the voltage across the 4? resistor?
4 V
8 V
10 V
6 V
The voltage drop on the 3? resistor is 6V; KVL gives 10V ? 6V ? V4 = 0, so V4 = 4V. KVL sums to zero around loops. KVL details.
In a parallel circuit with a 20V source and resistors of 5? and 10?, what is the total power dissipated?
60 W
120 W
80 W
100 W
Total current = 20V × (1/5 + 1/10) = 6A; power = V × I = 20V × 6A = 120W. Power in parallel circuits adds branch powers. Power calculations.
In a two-loop circuit, Loop 1 has a 10V source, a 2? resistor, and a shared 4? resistor; Loop 2 has a 6? resistor sharing the 4?. Using mesh analysis, what is the current in the 2? resistor?
0.91 A
1.50 A
3.00 A
2.27 A
Mesh equations yield I1?2.27A in the 2? branch. You solve simultaneous KVL equations in each loop. Mesh analysis.
A delta network has resistances of 30? between nodes A-B, 60? between B-C, and 90? between C-A. After converting to a wye network, what is the resistance connected to node A?
30 ?
18 ?
45 ?
15 ?
The wye resistor at A is R_ab × R_ca / (R_ab+R_bc+R_ca) = (30×90)/(30+60+90)=15?. Delta-to-wye transforms simplify complex nets. Delta-Wye.
Find the equivalent resistance between terminals A and B of this network: a 6? resistor followed by a junction; from the junction one branch has a 12? resistor to B, and another branch has an 8? resistor to B. What is the equivalent resistance?
8 ?
12 ?
10.8 ?
6.67 ?
The 12? and 8? are in parallel => (12×8)/(12+8)=4.8?; add 6? series => 10.8? total. Use series - parallel reduction stepwise. Reference.
What is the Thevenin equivalent voltage of a circuit with a 12V source in series with a 4? resistor, as seen across a 6? load?
7.2 V
4.8 V
12 V
6 V
Open-circuit voltage across the load = 12V×(6/(4+6))=7.2V. Thevenin voltage is the open-circuit terminal voltage. Thevenin's theorem.
Use nodal analysis to determine the open-circuit voltage at node A of a circuit: a 10V source is in series with a 5? resistor connected to node A, and node A is connected to ground through a dependent current source of value 0.5·V_A. What is the Thevenin voltage at node A?
2 V
5 V
4 V
2.857 V
By KCL: (V_A?10)/5 + 0.5·V_A = 0 ? 3.5·V_A = 10 ? V_A ? 2.857V. This gives the open-circuit (Thevenin) voltage. Nodal analysis.
0
{"name":"What is the equivalent resistance of three resistors of 2?, 3?, and 5? connected in series?", "url":"https://www.quiz-maker.com/QPREVIEW","txt":"What is the equivalent resistance of three resistors of 2?, 3?, and 5? connected in series?, What is the equivalent resistance of two resistors of 6? and 3? connected in parallel?, In a current division between two parallel resistors of 4? and 12?, if the total current is 8A, what is the current through the 4? resistor?","img":"https://www.quiz-maker.com/3012/images/ogquiz.png"}

Study Outcomes

  1. Analyze Series-Parallel Networks -

    Break down complex combination circuits practice problems into simpler series and parallel sections to streamline voltage and current calculations.

  2. Apply Ohm's and Kirchhoff's Laws -

    Use Ohm's Law and Kirchhoff's voltage and current laws effectively to solve combinational circuits problems with confidence.

  3. Calculate Equivalent Resistance -

    Determine the total resistance of various circuit configurations, reinforcing skills you'd use in a combination circuits worksheet with answers.

  4. Perform Node and Mesh Analysis -

    Employ node-voltage and mesh-current techniques to tackle advanced combination circuit practice problems accurately.

  5. Interpret Results and Validate Solutions -

    Evaluate calculated currents and voltages against expected values to ensure accuracy and build confidence in your circuit analysis.

  6. Track Performance and Progress -

    Use the quiz's scoring feedback to identify strengths and areas for improvement when practicing combination circuits problems.

Cheat Sheet

  1. Understanding Series and Parallel Fundamentals -

    In a series circuit, total resistance is the sum of all resistors (R_total = R1 + R2 + …), while in a parallel branch, the reciprocal rule applies (1/R_total = 1/R1 + 1/R2 + …). A handy mnemonic is "Series Sums, Parallel Perks" to recall which formula to use. Mastering these basics lays a solid foundation for solving combination circuits practice problems with confidence.

  2. Kirchhoff's Circuit Laws -

    Kirchhoff's Voltage Law (KVL) states that the algebraic sum of voltages around any closed loop equals zero, and Kirchhoff's Current Law (KCL) says the sum of currents entering a node equals the sum leaving it. By systematically applying KVL and KCL, you can write equations for complex networks and solve for unknown currents and voltages. Regular practice of these laws boosts accuracy when analyzing combination circuit practice problems.

  3. Delta-Wye (Δ-Y) Transformations -

    Delta-to-Wye and Wye-to-Delta conversions let you simplify three-node networks that aren't purely series or parallel. Use formulas like R_Y = (R_ab·R_ac)/(R_ab + R_bc + R_ac) for Δ→Y and R_ab = (R_a·R_b + R_b·R_c + R_c·R_a)/R_c for Y→Δ. Mastering this technique from sources like university electrical engineering modules helps you tackle non-standard combination circuits.

  4. Voltage Divider and Current Divider Rules -

    The voltage divider rule (V_n = V_in·(R_n/(R1+R2+…))) lets you find voltage drops across resistors in series, while the current divider rule (I_n = I_total·(R_total/R_n)) applies to parallel branches. For example, in a two-resistor series chain, V_R2 = V_in·(R2/(R1+R2)). Memorizing these formulas speeds up analysis and is essential for combination circuits worksheets with answers.

  5. Thevenin and Norton Equivalent Circuits -

    Converting a complex sub-circuit into a single voltage source plus series resistance (Thevenin) or a current source plus parallel resistance (Norton) simplifies many problems. Compute V_th by open-circuit voltage and R_th by deactivating all independent sources. Using these equivalents, you can quickly plug into combinational circuits problems and verify your results.

Powered by: Quiz Maker