Mathematics, 01.12.2021 02:40 lulbbyz
(2 points) Suppose a spring with spring constant 3 N/m is horizontal and has one end attached to a wall and the other end attached to a 2 kg mass. Suppose that the friction of the mass with the floor (i. e., the damping constant) is 2 Nā
s/m.
Set up a differential equation that describes this system. Let to denote the displacement, in meters, of the mass from its equilibrium position, and give your answer in terms of ,ā²,ā²ā². Assume that positive displacement means the mass is farther from the wall than when the system is at equilibrium.
2x''+2x'+3x=0
help (equations)
Find the general solution to your differential equation from the previous part. Use 1 and 2 to denote arbitrary constants. Use for independent variable to represent the time elapsed in seconds. Enter 1 as c1 and 2 as c2. Your answer should be an equation of the form =ā¦.
help (equations)
Is this system under damped, over damped, or critically damped?
under damped
Enter a value for the damping constant that would make the system critically damped.
Nā
s/m help (numbers)
Answers: 1
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(2 points) Suppose a spring with spring constant 3 N/m is horizontal and has one end attached to a w...
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