AP Physics 2 Flashcards: Electric Potential Energy

Study Electric Potential Energy 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

Electric Potential Energy

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QUESTION
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If q=5 Cq = 5 \text{ C}, E=10 N/CE = 10 \text{ N/C}, d=2 md = 2 \text{ m}, find UU.

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ANSWER

U=100 JU = 100 \text{ J}. Direct substitution: U=5×10×2=100U = 5 \times 10 \times 2 = 100 J.

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This deck focuses on Electric Potential Energy, giving you a quick way to review the definitions, rules, and examples that matter most for AP Physics 2.

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Flashcard 1: If q=5 Cq = 5 \text{ C}, E=10 N/CE = 10 \text{ N/C}, d=2 md = 2 \text{ m}, find UU.

Answer: U=100 JU = 100 \text{ J}. Direct substitution: U=5×10×2=100U = 5 \times 10 \times 2 = 100 J.

Flashcard 2: State the relationship between electric potential (VV) and electric potential energy (UU).

Answer: U=qVU = qV. Direct relationship between potential energy and electric potential.

Flashcard 3: State the potential energy of a dipole in a uniform electric field.

Answer: U=pE cos θU = -pE \text{ cos } \theta. Energy depends on dipole alignment relative to field direction.

Flashcard 4: What is the relationship between equipotential surfaces and electric field lines?

Answer: They are perpendicular to each other. Electric field always points perpendicular to equipotential surfaces.

Flashcard 5: What happens to electric potential energy when opposite charges are brought closer?

Answer: Electric potential energy decreases. Attractive force releases energy as charges approach each other.

Flashcard 6: What is the potential energy difference if a charge qq moves through a potential difference VV?

Answer: U=qV\triangle U = q\triangle V. Change in potential energy equals charge times potential difference.

Flashcard 7: What is electric potential energy?

Answer: Energy stored in a system due to electric forces. Energy from charge interactions and positions in electric fields.

Flashcard 8: State the relationship between electric potential (VV) and electric potential energy (UU).

Answer: U=qVU = qV. Direct relationship between potential energy and electric potential.

Flashcard 9: What is the unit of electric potential energy in the SI system?

Answer: Joule (J). Standard SI unit for all forms of energy.

Flashcard 10: If U=50 JU = 50 \text{ J} and q=2 Cq = 2 \text{ C}, what is VV?

Answer: V=25 VV = 25 \text{ V}. Solving U=qVU = qV for potential: V=502=25V = \frac{50}{2} = 25 V.

Flashcard 11: What is the electric potential energy of a charge at infinity?

Answer: Zero, as potential energy approaches zero at infinity. Infinity serves as the standard reference point for potential energy.

Flashcard 12: Define electric potential.

Answer: Electric potential is the potential energy per unit charge. Potential energy divided by charge gives potential at a point.

Flashcard 13: What does a negative electric potential energy indicate about the interaction between charges?

Answer: Attractive interaction between opposite charges. Opposite charges attract, releasing energy when brought together.

Flashcard 14: Calculate the potential energy: p=2 C mp = 2 \text{ C} \text{ m}, E=3 N/CE = 3 \text{ N/C}, θ=0o\theta = 0^\text{o}.

Answer: U=6 JU = -6 \text{ J}. With θ=0°\theta = 0°: U=2×3×1=6U = -2 \times 3 \times 1 = -6 J.

Flashcard 15: What happens to electric potential energy when opposite charges are brought closer?

Answer: Electric potential energy decreases. Attractive force releases energy as charges approach each other.

Flashcard 16: What is zero electric potential energy?

Answer: Reference point where potential energy is defined as zero. Arbitrary reference point chosen for convenience in calculations.

Flashcard 17: What happens to electric potential energy when like charges are brought closer?

Answer: Electric potential energy increases. Repulsive force requires work to decrease separation distance.

Flashcard 18: What is the potential energy formula for a capacitor with capacitance CC and voltage VV?

Answer: U=12CV2U = \frac{1}{2} CV^2. Energy stored in electric field between capacitor plates.

Flashcard 19: For a charge qq in a field EE, what is the work done moving it a distance dd?

Answer: W=qEdW = -qEd. Negative sign indicates work done against the electric field.

Flashcard 20: What is the potential energy of a charge qq in the presence of a uniform electric field EE?

Answer: U=qEdU = qEd. Energy stored when charge is displaced distance dd in uniform field.

Flashcard 21: Define equipotential surface.

Answer: Surface where electric potential is constant. Surface of points having identical electric potential values.

Flashcard 22: What is the relationship between equipotential surfaces and electric field lines?

Answer: They are perpendicular to each other. Electric field always points perpendicular to equipotential surfaces.

Flashcard 23: Calculate potential energy change: q=2 Cq = 2 \text{ C}, V=5 V\triangle V = 5 \text{ V}.

Answer: U=10 J\triangle U = 10 \text{ J}. Direct calculation: U=2×5=10\triangle U = 2 \times 5 = 10 J.

Flashcard 24: What is the formula for the potential energy stored in a capacitor?

Answer: U=12CV2U = \frac{1}{2} CV^2. Standard formula for energy stored in capacitor electric field.

Flashcard 25: What is the potential energy change if a charge moves in a radial electric field?

Answer: Calculated using U=keq1q2rU = k_e \frac{q_1 q_2}{r}. Use the two-point charge formula for radial field configurations.

Flashcard 26: What is zero electric potential energy?

Answer: Reference point where potential energy is defined as zero. Arbitrary reference point chosen for convenience in calculations.

Flashcard 27: For a charge qq in a field EE, what is the work done moving it a distance dd?

Answer: W=qEdW = -qEd. Negative sign indicates work done against the electric field.

Flashcard 28: State the potential energy formula for a point charge qq in a potential VV.

Answer: U=qVU = qV. Fundamental relationship between charge, potential, and potential energy.

Flashcard 29: What does a negative electric potential energy indicate about the interaction between charges?

Answer: Attractive interaction between opposite charges. Opposite charges attract, releasing energy when brought together.

Flashcard 30: What is the potential energy formula for a capacitor with capacitance CC and voltage VV?

Answer: U=12CV2U = \frac{1}{2} CV^2. Energy stored in electric field between capacitor plates.

Flashcard 31: What is the expression for electric potential energy in a uniform field?

Answer: U=qEdU = qEd. Formula for potential energy in constant electric field.

Flashcard 32: Calculate potential energy: q=3 Cq = 3 \text{ C}, V=4 VV = 4 \text{ V}.

Answer: U=12 JU = 12 \text{ J}. Direct substitution: U=3×4=12U = 3 \times 4 = 12 J.

Flashcard 33: What happens to electric potential energy when like charges are brought closer?

Answer: Electric potential energy increases. Repulsive force requires work to decrease separation distance.

Flashcard 34: What is the potential energy change if a charge moves in a radial electric field?

Answer: Calculated using U=keq1q2rU = k_e \frac{q_1 q_2}{r}. Use the two-point charge formula for radial field configurations.

Flashcard 35: What is the electric potential energy of a charge at infinity?

Answer: Zero, as potential energy approaches zero at infinity. Infinity serves as the standard reference point for potential energy.

Flashcard 36: State the potential energy of a dipole in a uniform electric field.

Answer: U=pE cos θU = -pE \text{ cos } \theta. Energy depends on dipole alignment relative to field direction.

Flashcard 37: State the formula for electric potential energy between two point charges.

Answer: U=keq1q2rU = k_e \frac{q_1 q_2}{r}. Direct formula from Coulomb's law for two point charges.

Flashcard 38: Calculate the potential energy of a capacitor: C=4 FC = 4 \text{ F}, V=5 VV = 5 \text{ V}.

Answer: U=50 JU = 50 \text{ J}. Using U=12×4×52=50U = \frac{1}{2} \times 4 \times 5^2 = 50 J.

Flashcard 39: If q=5 Cq = 5 \text{ C}, E=10 N/CE = 10 \text{ N/C}, d=2 md = 2 \text{ m}, find UU.

Answer: U=100 JU = 100 \text{ J}. Direct substitution: U=5×10×2=100U = 5 \times 10 \times 2 = 100 J.

Flashcard 40: In a capacitor, how does increasing the separation affect potential energy?

Answer: Increases potential energy. Larger separation increases energy stored in electric field.

Flashcard 41: What is electric potential energy?

Answer: Energy stored in a system due to electric forces. Energy from charge interactions and positions in electric fields.

Flashcard 42: Identify the constant kek_e in the formula U=keq1q2rU = k_e \frac{q_1 q_2}{r}.

Answer: Coulomb's constant, 8.99×109 N m2/C28.99 \times 10^9 \text{ N m}^2/\text{C}^2. Fundamental constant relating electric force and charge separation.

Flashcard 43: What is the electric potential energy change for a charge moving through a potential difference?

Answer: U=qV\triangle U = q \triangle V. Change in potential energy from moving through potential difference.

Flashcard 44: What is the electric potential energy of a charge qq at a potential VV?

Answer: U=qVU = qV. Direct application of the potential energy-potential relationship.

Flashcard 45: What is the potential energy difference if a charge qq moves through a potential difference VV?

Answer: U=qV\triangle U = q\triangle V. Change in potential energy equals charge times potential difference.

Flashcard 46: What is the electric potential energy of a charge qq at a potential VV?

Answer: U=qVU = qV. Direct application of the potential energy-potential relationship.

Flashcard 47: In a capacitor, how does increasing the separation affect potential energy?

Answer: Increases potential energy. Larger separation increases energy stored in electric field.

Flashcard 48: What is the electric potential energy of a system of two point charges q1q_1, q2q_2 separated by rr?

Answer: U=keq1q2rU = k_e \frac{q_1 q_2}{r}. Standard two-charge potential energy formula from Coulomb's law.

Flashcard 49: What is the electric potential energy change for a charge moving through a potential difference?

Answer: U=qV\triangle U = q \triangle V. Change in potential energy from moving through potential difference.

Flashcard 50: Calculate the work done: q=4 Cq = 4 \text{ C}, E=5 N/CE = 5 \text{ N/C}, d=3 md = 3 \text{ m}.

Answer: W=60 JW = -60 \text{ J}. Direct calculation: W=4×5×3=60W = -4 \times 5 \times 3 = -60 J.

Flashcard 51: Find the potential energy of a system with q1=1 Cq_1 = 1 \text{ C}, q2=2 Cq_2 = 2 \text{ C}, and r=0.5 mr = 0.5 \text{ m}.

Answer: U=35.96×109 JU = 35.96 \times 10^9 \text{ J}. Using U=8.99×109×1×20.5U = 8.99 \times 10^9 \times \frac{1 \times 2}{0.5}.

Flashcard 52: What is the expression for electric potential energy in a uniform field?

Answer: U=qEdU = qEd. Formula for potential energy in constant electric field.

Flashcard 53: What does a positive electric potential energy indicate about the interaction between charges?

Answer: Repulsive interaction between like charges. Same charges repel, requiring energy to bring them together.

Flashcard 54: What is the formula for the potential energy stored in a capacitor?

Answer: U=12CV2U = \frac{1}{2} CV^2. Standard formula for energy stored in capacitor electric field.

Flashcard 55: If U=50 JU = 50 \text{ J} and q=2 Cq = 2 \text{ C}, what is VV?

Answer: V=25 VV = 25 \text{ V}. Solving U=qVU = qV for potential: V=502=25V = \frac{50}{2} = 25 V.

Flashcard 56: What is the electric potential energy of a system of two point charges q1q_1, q2q_2 separated by rr?

Answer: U=keq1q2rU = k_e \frac{q_1 q_2}{r}. Standard two-charge potential energy formula from Coulomb's law.

Flashcard 57: Calculate the electric potential energy: q1=2 Cq_1 = 2 \text{ C}, q2=3 Cq_2 = 3 \text{ C}, r=1 mr = 1 \text{ m}.

Answer: U=5.394×1010 JU = 5.394 \times 10^{10} \text{ J}. Using U=keq1q2r=8.99×109×2×31U = k_e \frac{q_1 q_2}{r} = 8.99 \times 10^9 \times \frac{2 \times 3}{1}.

Flashcard 58: Calculate potential energy change: q=2 Cq = 2 \text{ C}, V=5 V\triangle V = 5 \text{ V}.

Answer: U=10 J\triangle U = 10 \text{ J}. Direct calculation: U=2×5=10\triangle U = 2 \times 5 = 10 J.

Flashcard 59: Calculate the work done: q=4 Cq = 4 \text{ C}, E=5 N/CE = 5 \text{ N/C}, d=3 md = 3 \text{ m}.

Answer: W=60 JW = -60 \text{ J}. Direct calculation: W=4×5×3=60W = -4 \times 5 \times 3 = -60 J.

Flashcard 60: Calculate the potential energy: p=2 C mp = 2 \text{ C} \text{ m}, E=3 N/CE = 3 \text{ N/C}, θ=0o\theta = 0^\text{o}.

Answer: U=6 JU = -6 \text{ J}. With θ=0°\theta = 0°: U=2×3×1=6U = -2 \times 3 \times 1 = -6 J.

Flashcard 61: Define equipotential surface.

Answer: Surface where electric potential is constant. Surface of points having identical electric potential values.

Flashcard 62: What is the unit of electric potential energy in the SI system?

Answer: Joule (J). Standard SI unit for all forms of energy.

Flashcard 63: What does a positive electric potential energy indicate about the interaction between charges?

Answer: Repulsive interaction between like charges. Same charges repel, requiring energy to bring them together.

Flashcard 64: Calculate the electric potential energy: q1=2 Cq_1 = 2 \text{ C}, q2=3 Cq_2 = 3 \text{ C}, r=1 mr = 1 \text{ m}.

Answer: U=5.394×1010 JU = 5.394 \times 10^{10} \text{ J}. Using U=keq1q2r=8.99×109×2×31U = k_e \frac{q_1 q_2}{r} = 8.99 \times 10^9 \times \frac{2 \times 3}{1}.

Flashcard 65: Calculate potential energy: q=3 Cq = 3 \text{ C}, V=4 VV = 4 \text{ V}.

Answer: U=12 JU = 12 \text{ J}. Direct substitution: U=3×4=12U = 3 \times 4 = 12 J.

Flashcard 66: What is the potential energy of a charge qq in the presence of a uniform electric field EE?

Answer: U=qEdU = qEd. Energy stored when charge is displaced distance dd in uniform field.

Flashcard 67: Calculate the potential energy of a capacitor: C=4 FC = 4 \text{ F}, V=5 VV = 5 \text{ V}.

Answer: U=50 JU = 50 \text{ J}. Using U=12×4×52=50U = \frac{1}{2} \times 4 \times 5^2 = 50 J.

Flashcard 68: State the formula for electric potential energy between two point charges.

Answer: U=keq1q2rU = k_e \frac{q_1 q_2}{r}. Direct formula from Coulomb's law for two point charges.

Flashcard 69: Identify the constant kek_e in the formula U=keq1q2rU = k_e \frac{q_1 q_2}{r}.

Answer: Coulomb's constant, 8.99×109 N m2/C28.99 \times 10^9 \text{ N m}^2/\text{C}^2. Fundamental constant relating electric force and charge separation.