Two equations of simple harmonic motion are given as follows x₁ = 4 x 10-² cos2π (t+¹); x₂= 3 ×10² cos2(t+¹). (SI) Find the equation of the resultant oscillation.
Two equations of simple harmonic motion are given as follows x₁ = 4 x 10-² cos2π (t+¹); x₂= 3 ×10² cos2(t+¹). (SI) Find the equation of the resultant oscillation.
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![Two equations of simple harmonic motion are given as follows
x₁= 4 x 10-² cos2π (t+¹); x₂= 3 ×10² cos2(t+¹). (SI)
Find the equation of the resultant oscillation.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F2aee9b10-257e-4c23-977e-5246eb091945%2Fa7f8f6a5-4c0a-4349-9614-95636cd6f05c%2Fd5knak_processed.png&w=3840&q=75)
Transcribed Image Text:Two equations of simple harmonic motion are given as follows
x₁= 4 x 10-² cos2π (t+¹); x₂= 3 ×10² cos2(t+¹). (SI)
Find the equation of the resultant oscillation.
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