Vibrations and WavesSection 1 © Houghton Mifflin Harcourt Publishing Company Preview Section 1 Simple Harmonic MotionSimple Harmonic Motion Section 2 Measuring.

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Vibrations and WavesSection 1 © Houghton Mifflin Harcourt Publishing Company Preview Section 1 Simple Harmonic MotionSimple Harmonic Motion Section 2 Measuring Simple Harmonic MotionMeasuring Simple Harmonic Motion Section 3 Properties of WavesProperties of Waves Section 4 Wave InteractionsWave Interactions

Vibrations and WavesSection 1 © Houghton Mifflin Harcourt Publishing Company What do you think? Imagine a mass moving back and forth on a spring as shown. At which positions (A, B, or C) are each of the following quantities the greatest and the least? Force acting on the block Velocity of the block Acceleration of the block Kinetic energy Potential energy Mechanical energy

Vibrations and WavesSection 1 Hooke’s Law F elastic is the force restoring the spring to the equilibrium position. –A minus sign is needed because force (F) and displacement (x) are in opposite directions. –k is the spring constant in N/m. –k measures the strength of the spring.

Vibrations and WavesSection 1 Click below to watch the Visual Concept. Visual Concept Spring Constant

Vibrations and WavesSection 1 Classroom Practice Problem A slingshot consists of two rubber bands that approximate a spring. The equivalent spring constant for the two rubber bands combined is 1.25  10 3 N/m. How much force is exerted on a ball bearing in the leather cup if the rubber bands are stretched a distance of 2.50 cm? –Answer: 31.2 N

Vibrations and WavesSection 1 Simple Harmonic Motion Simple harmonic motion results from systems that obey Hooke’s law. –SHM is a back and forth motion that obeys certain rules for velocity and acceleration based on F = -kx.

Vibrations and WavesSection 1 © Houghton Mifflin Harcourt Publishing Company Simple Harmonic Motion Where is the force maximum? –a and c Where is the force zero? –b–b Where is the acceleration maximum? –a and c Where is the acceleration zero? –b–b Where is the velocity maximum? –b–b Where is the velocity zero? –a and c

Vibrations and WavesSection 1 © Houghton Mifflin Harcourt Publishing Company Click below to watch the Visual Concept. Visual Concept Simple Harmonic Motion (SHM)

Vibrations and WavesSection 1 Click below to watch the Visual Concept. Visual Concept Force and Energy in Simple Harmonic Motion