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MCAT - Chem/Phys Foundations:: Physics

Created by Chat Robotics Community  ·  Updated 2026-09-04

Curriculum Overview

Comprehensive, high-yield MCAT study deck focusing on Physics. Features 50 rigorous, curriculum-aligned flashcards designed for advanced-level mastery. Core concepts covered include Physics, key problem-solving heuristics, foundational formulas, and exam-tested application scenarios. Ideal for active recall review, spaced repetition study, and scoring in the top percentile.

Topics & Key Concepts

MCAT Only SAME Earth Always Kinetic Neither Physics Directly Momentum

Sample Flashcard Questions & Answers

Showing 8 of 50 cards
Question #1 Active Recall

Velocity, describing an object's motion, differs from speed in that velocity is a:

- **A)** Vector quantity, meaning it has both a magnitude (numerical speed) AND a specified direction, while speed is a scalar quantity (magnitude only, with no directional component)
- **B)** Scalar quantity with no directional component, identical to speed
- **C)** Quantity that can never be negative, unlike speed
- **D)** Measure of an object's mass, unrelated to its motion

Answer & Explanation:
**Answer: A)**

Velocity's vector nature (magnitude plus direction) distinguishes it from speed's purely scalar (magnitude-only) description - an object moving in a circle at constant SPEED has continuously CHANGING velocity, since its direction is constantly changing even while its speed stays the same, illustrating why this distinction matters physically (and why such an object is actually accelerating, despite constant speed).
Question #2 Active Recall

Acceleration, describing the rate of change of an object's velocity over time, occurs whenever an object's velocity changes in:

- **A)** Magnitude only, with direction change never counting as acceleration
- **B)** Direction only, with magnitude (speed) change never counting as acceleration
- **C)** Neither magnitude nor direction, by definition
- **D)** EITHER magnitude (speeding up or slowing down) OR direction (even at constant speed) - since velocity is a vector, any change in either its magnitude or its direction constitutes a change in velocity, and thus represents acceleration; this is why an object moving in a circular path at constant speed is still continuously accelerating (centripetal acceleration), due to its continuously changing direction

Answer & Explanation:
**Answer: D)**

Because acceleration is defined as the rate of change of the VECTOR quantity velocity, a change in either the magnitude (speed) or the direction of motion (or both) constitutes acceleration - this is a commonly tested conceptual point, since it's counterintuitive that an object moving at perfectly constant speed around a circular path is nonetheless continuously accelerating, due to its constantly changing direction of motion.
Question #3 Active Recall

Newton's first law of motion (the law of inertia) states that an object will:

- **A)** Always eventually come to rest on its own, even with no external forces acting on it
- **B)** Remain at rest, or continue moving at a constant velocity in a straight line, UNLESS acted upon by a net external force - objects have an inherent property (inertia) resisting any change to their current state of motion, and inertia is directly proportional to an object's mass
- **C)** Spontaneously accelerate without any external force being applied
- **D)** Only obey this law while in outer space, with no application on Earth

Answer & Explanation:
**Answer: B)**

Newton's first law establishes the concept of inertia: an object's natural tendency, absent any net external force, is to maintain its current state of motion (whether at rest, or moving at constant velocity in a straight line) - a net external force is required to change that state (to accelerate the object, whether by changing its speed, direction, or both), and an object's mass directly determines how much inertia (resistance to a change in motion) it has.
Question #4 Active Recall

Newton's second law of motion, expressed by the equation F = ma, describes the relationship between the net force acting on an object, its mass, and its resulting acceleration; this equation indicates that, for a constant applied net force, an object's acceleration is:

- **A)** Directly proportional to its mass (larger mass producing larger acceleration for the same force)
- **B)** Completely independent of and unrelated to its mass
- **C)** INVERSELY proportional to its mass (a = F/m) - for the same net applied force, a more massive object will experience proportionally LESS acceleration than a less massive object, reflecting the more massive object's greater inertia (resistance to a change in its motion)
- **D)** Always exactly equal to the net force applied, regardless of the object's mass

Answer & Explanation:
**Answer: C)**

Rearranging F = ma to solve for acceleration gives a = F/m, showing that acceleration is inversely proportional to mass for a given net force - a more massive object requires proportionally more force to achieve the same acceleration as a less massive object, directly reflecting the connection between mass and inertia established in Newton's first law.
Question #5 Active Recall

Newton's third law of motion states that for every action force one object exerts on a second object, there is:

- **A)** No corresponding reaction force at all
- **B)** A reaction force of equal magnitude acting in the SAME direction (not opposite)
- **C)** A reaction force of a completely different, unrelated magnitude
- **D)** A reaction force of EQUAL magnitude but OPPOSITE direction, exerted by the second object back onto the first object - these action-reaction force pairs always act on two DIFFERENT objects (never on the same single object), which is why they do not simply cancel each other out and prevent all motion, despite being equal and opposite

Answer & Explanation:
**Answer: D)**

Newton's third law's action-reaction force pairs are equal in magnitude and opposite in direction, but critically act on two DIFFERENT objects (the force object A exerts on object B, paired with the equal-and-opposite force object B exerts back on object A) - a common misconception is that these forces should 'cancel out,' but since they act on different objects (each experiencing only one of the pair), they don't prevent either object from accelerating in response to the net forces actually acting on that specific object.
Question #6 Active Recall

Weight, an object's gravitational force, differs from mass in that weight:

- **A)** Is a fundamental, unchanging property of matter that never varies for a given object, identical to mass
- **B)** Depends on the local gravitational field strength (g) acting on that object, and can therefore vary depending on location (e.g., an object's weight on the Moon is considerably less than its weight on Earth, due to the Moon's weaker gravitational field), while the object's MASS (a measure of the amount of matter present, and its inherent resistance to acceleration/inertia) remains constant regardless of location
- **C)** Is measured in units of kilograms, identical to mass
- **D)** Has no relationship whatsoever to gravitational force

Answer & Explanation:
**Answer: B)**

Weight (W = mg) is specifically the gravitational force acting on an object's mass, and thus depends on the local gravitational field strength (g), which varies by location (e.g., significantly weaker on the Moon than on Earth) - mass itself, representing the actual amount of matter present and the object's inherent inertial resistance to acceleration, remains constant regardless of location, a key conceptual distinction between these two related but physically distinct quantities.
Question #7 Active Recall

Work, in the physics sense, is done on an object when:

- **A)** A force is applied to an object, regardless of whether the object actually moves any distance as a result
- **B)** An object moves any distance, regardless of whether any force is actually acting on it during that motion
- **C)** A force is applied to an object AND that object undergoes displacement (moves some distance) in at least partially the SAME direction as the applied force component - work is calculated as W = F x d x cos(θ), where θ is the angle between the force and displacement direction vectors, meaning a force applied exactly perpendicular to an object's actual displacement direction does zero work on that object
- **D)** An object's mass changes, regardless of any force or displacement

Answer & Explanation:
**Answer: C)**

Physics work specifically requires both an applied force AND displacement occurring at least partially along that force's direction - the W = Fd(cos θ) formula shows that a force perpendicular to an object's actual motion (θ = 90°, cos θ = 0) does zero work, even if substantial force is being applied (e.g., carrying a heavy box horizontally does no 'work' on the box in the physics sense, since the applied upward-supporting force is perpendicular to the box's horizontal displacement direction).
Question #8 Active Recall

Kinetic energy, the energy an object possesses due to its motion, is calculated using the formula KE = (1/2)mv^2, indicating that kinetic energy scales:

- **A)** Linearly (directly proportionally) with an object's velocity
- **B)** With the SQUARE of an object's velocity - meaning that DOUBLING an object's velocity QUADRUPLES its kinetic energy (since 2^2 = 4), a nonlinear relationship with significant practical implications (e.g., in vehicle collision physics, where even modest speed increases substantially increase kinetic energy and thus potential collision severity)
- **C)** Inversely with an object's velocity
- **D)** With an object's mass alone, having no relationship whatsoever to velocity

Answer & Explanation:
**Answer: B)**

The v^2 term in the kinetic energy formula means kinetic energy increases quadratically (not linearly) with velocity - doubling speed quadruples kinetic energy, tripling speed increases kinetic energy ninefold, and so on - a nonlinear relationship with important real-world implications, notably in vehicle safety/collision physics, where relatively modest speed increases translate into disproportionately larger kinetic energy (and thus potential collision impact severity) increases.

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