AP Physics 2 Flashcards: Compound Direct Current Dc Circuits

Study Compound Direct Current Dc Circuits in AP Physics 2 with focused flashcards that help you recognize the idea, recall the key rule, and apply it in practice-style prompts.

AP Physics 2

Compound Direct Current Dc Circuits

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QUESTION
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Find voltage if I=3AI = 3 \text{A} and R=5ΩR = 5 \text{Ω}.

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ANSWER

V=15VV = 15 \text{V}. Apply Ohm's law: V=3×5=15V = 3 \times 5 = 15.

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Flashcard 1: Find voltage if I=3AI = 3 \text{A} and R=5ΩR = 5 \text{Ω}.

Answer: V=15VV = 15 \text{V}. Apply Ohm's law: V=3×5=15V = 3 \times 5 = 15.

Flashcard 2: What happens to total resistance when a resistor is added in parallel?

Answer: Total resistance decreases. Parallel paths reduce overall resistance.

Flashcard 3: What is the formula for power using voltage and resistance?

Answer: P=V2RP = \frac{V^2}{R}. Derived from P=VIP = VI and I=VRI = \frac{V}{R}.

Flashcard 4: What is the formula for power using current and resistance?

Answer: P=I2RP = I^2R. Derived from P=VIP = VI and V=IRV = IR.

Flashcard 5: What is the formula for equivalent resistance in series?

Answer: Req=R1+R2+...+RnR_{\text{eq}} = R_1 + R_2 + \text{...} + R_n. Resistances add directly in series connections.

Flashcard 6: Calculate total resistance for R1=3ΩR_1 = 3 \text{Ω} and R2=6ΩR_2 = 6 \text{Ω} in parallel.

Answer: Req=2ΩR_{\text{eq}} = 2 \text{Ω}. 1Req=13+16=12\frac{1}{R_{eq}} = \frac{1}{3} + \frac{1}{6} = \frac{1}{2}.

Flashcard 7: What is Kirchhoff's Current Law?

Answer: The total current entering a junction equals the total current leaving. Conservation of charge at circuit nodes.

Flashcard 8: Find power dissipated in a resistor if I=4AI = 4 \text{A} and R=2ΩR = 2 \text{Ω}.

Answer: P=32WP = 32 \text{W}. Use P=I2R=42×2=32P = I^2R = 4^2 \times 2 = 32.

Flashcard 9: Find energy used in 2 hours if power is 50W50 \text{W}.

Answer: E=360,000JE = 360,000 \text{J}. E=50×7200=360,000E = 50 \times 7200 = 360,000 J.

Flashcard 10: What is the formula for equivalent resistance in series?

Answer: Req=R1+R2+...+RnR_{\text{eq}} = R_1 + R_2 + \text{...} + R_n. Resistances add directly in series connections.

Flashcard 11: Calculate current if Q=10CQ = 10 \text{C} and t=5st = 5 \text{s}.

Answer: I=2AI = 2 \text{A}. Apply I=Qt=105=2I = \frac{Q}{t} = \frac{10}{5} = 2.

Flashcard 12: What is the formula for power using voltage and resistance?

Answer: P=V2RP = \frac{V^2}{R}. Derived from P=VIP = VI and I=VRI = \frac{V}{R}.

Flashcard 13: Define electrical power in terms of voltage and current.

Answer: P=VIP = VI. Power is the product of voltage and current.

Flashcard 14: What is the formula for voltage across a capacitor?

Answer: V=QCV = \frac{Q}{C}. Voltage depends on stored charge and capacitance.

Flashcard 15: What is Kirchhoff's Voltage Law?

Answer: The sum of EMFs equals the sum of voltage drops in a loop. Conservation of energy in closed loops.

Flashcard 16: What is the relationship between voltage, current, and resistance?

Answer: Ohm's Law: V=IRV = IR. Fundamental relationship in electrical circuits.

Flashcard 17: What is the formula for equivalent resistance in parallel?

Answer: 1Req=1R1+1R2+...+1Rn\frac{1}{R_{\text{eq}}} = \frac{1}{R_1} + \frac{1}{R_2} + \text{...} + \frac{1}{R_n}. Reciprocals add for parallel resistance calculations.

Flashcard 18: Calculate power if I=5AI = 5 \text{A} and R=4ΩR = 4 \text{Ω}.

Answer: P=100WP = 100 \text{W}. Use P=I2R=52×4=100P = I^2R = 5^2 \times 4 = 100.

Flashcard 19: Find power if V=10VV = 10 \text{V} and I=2AI = 2 \text{A}.

Answer: P=20WP = 20 \text{W}. Power equals voltage times current: 10×210 \times 2.

Flashcard 20: State the formula for electrical energy in terms of power and time.

Answer: E=PtE = Pt. Energy equals power multiplied by time.

Flashcard 21: State the formula for electrical energy in terms of power and time.

Answer: E=PtE = Pt. Energy equals power multiplied by time.

Flashcard 22: Find power if V=10VV = 10 \text{V} and I=2AI = 2 \text{A}.

Answer: P=20WP = 20 \text{W}. Power equals voltage times current: 10×210 \times 2.

Flashcard 23: What happens to total resistance when a resistor is added in series?

Answer: Total resistance increases. Series resistors add together.

Flashcard 24: Calculate total energy if P=60WP = 60 \text{W} for 3h3 \text{h}.

Answer: E=648,000JE = 648,000 \text{J}. E=60×10800=648,000E = 60 \times 10800 = 648,000 J.

Flashcard 25: What is the principle of superposition in circuits?

Answer: The voltage/current is the sum of individual contributions. Multiple sources combine linearly in circuit analysis.

Flashcard 26: Calculate total resistance for R1=4ΩR_1 = 4 \text{Ω} and R2=6ΩR_2 = 6 \text{Ω} in series.

Answer: Req=10ΩR_{\text{eq}} = 10 \text{Ω}. Add series resistances: 4+6=104 + 6 = 10.

Flashcard 27: What is the effect of adding resistors in parallel on circuit current?

Answer: Current increases. More parallel paths reduce total resistance.

Flashcard 28: Find total current if V=12VV = 12 \text{V} and R=6ΩR = 6 \text{Ω}.

Answer: I=2AI = 2 \text{A}. Apply I=VR=126=2I = \frac{V}{R} = \frac{12}{6} = 2.

Flashcard 29: Calculate current if Q=10CQ = 10 \text{C} and t=5st = 5 \text{s}.

Answer: I=2AI = 2 \text{A}. Apply I=Qt=105=2I = \frac{Q}{t} = \frac{10}{5} = 2.

Flashcard 30: What is the effect of adding resistors in series on circuit current?

Answer: Current decreases. More series resistance increases total resistance.

Flashcard 31: Calculate total resistance for R1=4ΩR_1 = 4 \text{Ω} and R2=6ΩR_2 = 6 \text{Ω} in series.

Answer: Req=10ΩR_{\text{eq}} = 10 \text{Ω}. Add series resistances: 4+6=104 + 6 = 10.

Flashcard 32: Determine total voltage in series if V1=5VV_1 = 5 \text{V} and V2=3VV_2 = 3 \text{V}.

Answer: Veq=8VV_{\text{eq}} = 8 \text{V}. Series voltages add: 5+3=85 + 3 = 8.

Flashcard 33: Identify the formula for current using charge and time.

Answer: I=QtI = \frac{Q}{t}. Current is charge flow rate.

Flashcard 34: Find total current if V=12VV = 12 \text{V} and R=6ΩR = 6 \text{Ω}.

Answer: I=2AI = 2 \text{A}. Apply I=VR=126=2I = \frac{V}{R} = \frac{12}{6} = 2.

Flashcard 35: What is the effect of adding resistors in series on circuit current?

Answer: Current decreases. More series resistance increases total resistance.

Flashcard 36: Determine total voltage in parallel if V1=10VV_1 = 10 \text{V} and V2=10VV_2 = 10 \text{V}.

Answer: Veq=10VV_{\text{eq}} = 10 \text{V}. Parallel voltages are equal across branches.

Flashcard 37: Find energy used in 2 hours if power is 50W50 \text{W}.

Answer: E=360,000JE = 360,000 \text{J}. E=50×7200=360,000E = 50 \times 7200 = 360,000 J.

Flashcard 38: What happens to total resistance when a resistor is added in parallel?

Answer: Total resistance decreases. Parallel paths reduce overall resistance.

Flashcard 39: Calculate total energy if P=60WP = 60 \text{W} for 3h3 \text{h}.

Answer: E=648,000JE = 648,000 \text{J}. E=60×10800=648,000E = 60 \times 10800 = 648,000 J.