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1.) You roll two fair dice. What is the probability you will roll a double (two 1's, two 2's, two 03's, and so on)? (round to two decimal places)
2.) Suppose you wake up each morning and think of an event that has a one-in-a-600 chance of happening that day. (Round the answers to three decimal places.)
What are the chances the event you thought of in the morning will not happen that day?
What are the chances you will not experience your event du jour two days in a row?
What are the chances you will pass an entire year without experiencing one of these coincidences?
State which method should be applied as the first step for factoring the polynomial.
farmer wants to fence an area of 13.5 million square feet in a rectangular field and then divide it in half with a fence parallel to one of the sides of the rectangle. What should the lengths of the sides of the rectangular field be so as to minim..
A circular swimming pool has a diameter of 10 meters
The lowest flying speed v (in ft/s) at which a certain airplane can fly varies directly as the square root of the wing load w (in lb per sq. ft). If V=88 ft/s when w= 16 lb/sq ft, find the derivative of v with respect to w.
Formulas are equations that have been used so frequently in certain applications that they have become standard. Examples are the simple interest formula, I = PRT, and selling price, S = C + M.
according to a portland press herald report the average price of heating oil in maine in january 2012 to be 4.01 per
What is the probability of underfilling the bottles by at least 30ml?
the volume of a sphere is 2098 m3. what is the surface area of the sphere to the nearest tenth? find the area of a
College officials want to estimate the percentage of students who carry a gun, knife, or other such weapon. How many randomly selected students must be surveyed in order to be 95% confident that the sample percentage has a margin of error of 2 per..
Briefly describe the physical behavior of the solutions of elliptic, porabolic and hyperbolic equarions.
Analyze the stability of the fixed points of linear differential systems. Provide several explicit examples, with graphical illustrations
Identifying local maximum, local minimum.
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