(a)
To find:
Range of insurance costs would be helpful in deciding the type of automobile that is the most economical to drive or not.
(b)
To find:
Mode of drivers ages for specific vehicle type would be helpful in deciding the type of automobile that is the most economical to drive or not.
(c)
To find:
Mean miles per gallon would be helpful in deciding the type of automobile that is the most economical to drive or not.
(d)
To find:
Typical cost of repairs per year would be helpful in deciding the type of automobile that is the most economical to drive or not.
(e)
To find:
Cost of routine maintenance would be helpful in deciding the type of automobile that is the most economical to drive or not.
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- No Chatgpt please will upvote Already got wrong Chatgpt answerarrow_forwardConsider the initial value problem mx" + cx' + kx = F(t), x(0) = 0, x'(0) = 0 modeling the motion of a damped mass-spring system initially at rest and subjected to an applied force F(t), where the unit of force is the Newton (N). Assume that m = = 2 kilograms, c = 8 kilograms per second, k 80 Newtons per meter, and F(t) = 20e¯* = Newtons. Solve the initial value problem. x(t) = = help (formulas) Determine the long-term behavior of the system (steady periodic solution). Is lim x(t) = 0 t→∞ ? If it is, enter zero. If not, enter a function that approximates x(t) for very large positive values of t. For very large positive values of t, x(t) ≈ x sp(t) = help (formulas) Book: Section 2.6 of Notes on Diffy Qsarrow_forwardConsider the initial value problem mx" + cx' + kx = F(t), x(0) = 0, x'(0) = 0 modeling the motion of a damped mass-spring system initially at rest and subjected to an applied force F(t), where the unit of force is the Newton (N). Assume that m = 2 kilograms, c = 8 kilograms per second, k = 80 Newtons per meter, and F(t) = 100 cos(8t) Newtons. Solve the initial value problem. x(t) = help (formulas) Determine the long-term behavior of the system (steady periodic solution). Is lim x(t) = 0 t→∞ ? If it is, enter zero. If not, enter a function that approximates x(t) for very large positive values of t. For very large positive values of t, x(t)≈ x sp(t) = help (formulas) Book: Section 2.6 of Notes on Diffy Qsarrow_forward
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