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Question: Solve the given problems.
The volume V (in L) of air in a person's lungs during one normal cycle of inhaling and exhaling at any time t is V = 0.48(1.2 - cos 1.26t). What is the maximum flow rate (in L/s) of air?
Write the equation of the line passing through each of the given points with the indicated slope. Give your results in slope-intercept form, where possible.
Find the value of each vertex of the game tree. Who wins the game if both players follow an optimal strategy?
A fountain is at the center of a circular pool of radius ft, and the area is enclosed within a circular railing that is 45.0 ft from the edge of the pool.
Optimize the code by eliminating common subexpressions, performing reduction in strength on induction variables, and eliminating all the induction variables you can.
Gold was internationally accepted for paying for goods and services. Pros: Its limited supply caused high demand and it could be traded, stored, and melted into coins or bars making a good medium of exchange.
A closed recycling bi is in the shape of a rectangular box. Find the height of the bin if its length is 18 feet, its width is 8 feet, and its surface area is 496 square feet.
the highest recorded temperature is 136 farenheit and the lowest record temperature is -128.6 farenheit. what is the average of the two temperatures?
Find the equation of parabola describe. Find 2 points of latus rectum.Graph. Find all the complex root. Leave your answer in polar form with the argument in degrees.
a 30 centimeter wrench is attached to a nut. the coordinate system you have picked is such that the wrench lies on the
Solve and Graph the following inequalities on a number line x + 7 > 11 1/8 ≤ 1 - 1/4x -1 ≤ 2 - 3x 16 or 5/6x > 5 -7 + z ≤ 3z + 7 and 2(z - 3) 4y-4/3>-4
There are 10 workers and 2 administrators in a company meeting room. Two people will be selected at random without replacement. The chance that the second person is a worker is:
What is queuing theory? How does it relate to the analysis of waiting lines in a healthcare setting? Provide at least two specific medical examples for applications of queuing theory. Can answer be at least 200 words?
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