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PHYS165 Module 6 Physics Questions and Answers Updated 2026/2027 – Portage Learning Periodic & Simple Harmonic Motion Study Guide – Instant Download

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This study resource contains PHYS165 / PHYS 165 Module 6 Physics questions and answers, updated for 2026/2027 and aligned with Portage Learning physics coursework. It covers periodic motion, simple harmonic motion (SHM), frequency, period, amplitude, equilibrium position, restoring force, and sinusoidal motion. Key concepts include calculating the period (T) and frequency (f), understanding that frequency is independent of amplitude, the relationship between displacement and restoring force, and interpreting SHM using sine functions and graphs. Organized in a question-and-answer format, this guide is perfect for exam preparation, homework review, and mastering the principles of oscillatory and periodic motion in physics.

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PHYS165 / PHYS 165 Module 6: (Latest
Update 2026 ) Physics | Questions &
Answers | Grade A | 100% Correct -
Portage Learning
Periodic Motion

the motion that exactly repeats itself at a regular time interval

Period

the time it takes to complete one repetition or cycle

The time interval in periodic motion is called the... and the symbol used

period of motion.

Symbol "T"

Frequency and its symbol

how many cycles of motion occur in one second.

Symbol: 'f"

The period T =

# seconds / # cycles

Units of period

seconds (s)

The frequency f =

1/T or #cycles / @seconds

Unis of frequency

Hertz (Hz)

,Simple Harmonic Motion

a special type of motion where the restoring force and acceleration of the object are

both directly proportional to the distance from the equilibrium position.



Ex: mass on a spring

Sinusoid

the resulting graph of the position of simple harmonic motion. It can be expressed with

the sine function

Equilibrium position

The position where the net force on an object is zero.

Restoring force

A force that acts to return an object to its equilibrium position

Amplitude of the oscillation

the maximum distance of an object in SHM from the equilibrium position (zero).

Units of amplitude

meters (m)

Does the frequency depend on the amplitude?

No

If the mass was released with half the amplitude, the frequency would be....

the same

Key condition for SHM

the farther the object is from equilibrium, the greater the restoring force acting on it

Direction of restoring force in SHM

, Always towards the equilibrium position

Displacement of velocity at its maximum

Zero

Kinetic energy at equilibrium position

Maximum

Potential energy at equilibrium position

Zero

When is potential energy at the maximum?

When the spring is stretched or compressed the most.



Maximum at each endpoint and zero at the center of motion.

Energy conservation in SHM

Continuous exchange of between kinetic and potential energy

Examples of Simple harmonic oscillators systems

Pendulum and mass on a spring

Pendulum

A system with a mass (m, bob) attached to a string or rod of length L that swings back

and forth about a pivot.

Bob

mass at the end of a pendulum

Restoring force in a pendulum

Gravity

Two things that affect the period of a pendulum

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