#1B, A 40 Kg mass hanging from a spring stretches the spring by 0.06 m. spring constant = K = 3270 N/M angular frequency № = 9.042 radis Write the equation of motion, x(t) = A cos(oot + D), for the spring/mass system in Problem #1B, if the maximum deflection of the vibrating mass is 8 cm, and the position of the mass at t=0 sec is x = -2.2 cm. (In other words, calculate A, w and D). calculate A) the magnitude and direction of the velocity of the mass at t = 0.3 sec, and B) the position of the mass at t = 0.3 sec.
#1B, A 40 Kg mass hanging from a spring stretches the spring by 0.06 m. spring constant = K = 3270 N/M angular frequency № = 9.042 radis Write the equation of motion, x(t) = A cos(oot + D), for the spring/mass system in Problem #1B, if the maximum deflection of the vibrating mass is 8 cm, and the position of the mass at t=0 sec is x = -2.2 cm. (In other words, calculate A, w and D). calculate A) the magnitude and direction of the velocity of the mass at t = 0.3 sec, and B) the position of the mass at t = 0.3 sec.
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![#1B, A 40 kg mass hanging from a spring stretches
the spring by 006 m. spring constant = K = 3270 N/m
angular frequency № = 9.042 radis
Write the equation of motion, x(t) = A cos(at + D), for the spring/mass system in Problem #1B, if the
maximum deflection of the vibrating mass is 8 cm, and the position of the mass at t=0 sec is x = -2.2 cm.
(In other words, calculate A, w and Þ).
calculate A) the magnitude and direction of the velocity of the mass at t = 0.3 sec,
and B) the position of the mass at t = 0.3 sec.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fae2b6eb5-0b25-4f0e-97e4-54bb25b6155d%2F8f5b2cd0-e58a-4fbc-94c0-36c7b120fbb9%2F33tiys7_processed.jpeg&w=3840&q=75)
Transcribed Image Text:#1B, A 40 kg mass hanging from a spring stretches
the spring by 006 m. spring constant = K = 3270 N/m
angular frequency № = 9.042 radis
Write the equation of motion, x(t) = A cos(at + D), for the spring/mass system in Problem #1B, if the
maximum deflection of the vibrating mass is 8 cm, and the position of the mass at t=0 sec is x = -2.2 cm.
(In other words, calculate A, w and Þ).
calculate A) the magnitude and direction of the velocity of the mass at t = 0.3 sec,
and B) the position of the mass at t = 0.3 sec.
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