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Identify a common task that might occur a regular basis. The task should be one that would occur in a business setting (as opposed to one in someone's personal life).
Write out the steps involved with performing that task in a way that you could hand them to someone else who could carry them out for you. This should involve 10 to 20 steps overall.
Your final steps should be in a Microsoft® Word document in an easy-to-read format.
maximum profit. a chain store manager has been told by the main office that daily profit p is related to the number of
Let(bn)be a bounded sequence of positive real number such that for any bounded positive sequence of real number we have: limsup(an bn)= limsup(an)limsup(bn).
An experimental drug is administered to 50 randomly selected individual, with the number if individuals responding favorably recorded.
A labeled tree is a tree where each vertex is assigned a label. Two labeled trees are considered isomorphic when there is an isomorphism between them that preserves the labels of vertices. How many nonisomorphic trees are there with three vertices..
A swimmer floats on the surface of a completely filled 10-foot deep pool for 5 seconds. He then takes 3 seconds to swim to the bottom of the pool and 2 seconds to return to the surface, where he then floats for another 5 seconds. After that, his w..
A union strike vote is scheduled for tomorrow, and it looks close. You expect 100 people to vote, and the probability that a typical individual will vote to strike is estimated to be 0.4. Suppose that the voters make their decisions independent from ..
Restaurants often slip takeout menus under Jane's apartment door. So far, Jane has collected 20 menus, including 8 for Mediterranean food. Considering this data, how many of the next 15 menus slipped under Jane's door should you expect to be fr..
A bus driver pays all tolls, using only nickels and dimes, by throwing one coin at a time into the mechanical toll collector.
The triangle (15,34, 35; 252) is the smallest acute Heron triangle indecomposable into two Pythagorean triangles. Realize it as a lattice triangle, with one vertex at the origin.
Solve the equations i. 6sinh theta - 4cosh theta-3=0 correct to 3 decimal places
one square from the corner on the left, one from the middle of the edge, and two (side by side) from the corner on the right, to make a "lip" for the box. How does one obtain the box of largest volume?
Find a formula for the elasticity of P (Q) w.r.t. Q, and find the particular value Q* of Q at which the elasticity is equal to -1.
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