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Usually in all discussions and arguments of scaling or solving problems using dimensional analysis, the dimensionless constant is indeterminate but it is usually assumed that it is of order 1.
What does "of order 1" mean? 0.1-10?
Is there any way, qualitative or quantitative, to see why the dimensionless constant is of order 1?
Are there exceptions to that? I mean cases where the dimensionless constant is very far from 1? Could you give some examples? Can such exceptions be figured out from dimensional analysis alone?
The balance at the end of 20 years is 3 times the balance at the end of 10 years. What is the balance in the account at the end of 20 years?
Megs pension plan is an annuity with a guaranteed return
If parabolic opening touches the ground right at the edges of the waterway and the maximum height of the opening is 60ft, what is the maximum height that a 20-foot wide boat could be and still pass through the opening?
A set of digits consists of one 1, two 9's, and one 7. A pair of these digits is randomly selected without replacement. What is the probability that the pair can be arranged to form a two-digit prime number?
An electronics store receives a shipment of 30graphing calculators, including 3 that are defective. Four calculators are selected to be sent to a local high school.
Decision analysis with sample information/expected value/utility analysis/quantitative methodsProblem:A television network has been receiving low ratings for its programs.
Suppose that the reorder costs are now R + Sx, where R is the cost of reording exclusive of shipping cost, and S is the shipping charge per item The cost function is now: C(x)= Hx/2 + D(R+Sx)/x Find the lot size, in terms of D, H, R and S, that wi..
A tourist in France wants to visit 6 different cities. If the route is randomly selected, what is the probability that she will visit the cities
chance of sitting in front of a crying baby all during a flight from California to Chicago does the poll show that Americans prefer buttered popcorn?
Flying with the wind a plane went 183 km/h. Flying into the wind the plane only went 141 km/h. Find the speed of the plane in still air and the speed of the wind.
Identify the vertex, intercepts and zeros of a function.
What constitutes a rational expression? How would you explain this concept to someone unfamiliar with it?
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