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Let A = {n ∈ N|n ≤ 100}, the rest of these sets are all subsets of A, B = {p|p ≤ 30 and p is prime}, sets of the form Ca = {na|n ∈ N}, so for instance C2 is the subset of A of even numbers.
What is the following quantity:
n((C3)c ∪ (C2)c)
A ball is dropped from a cliff that is 352 feet high. The distance S (in feet) that it falls in t seconds is given by the formula How many seconds (to tenths) will it take for the ball to hit the ground?
Did you state probable solutions to all parts of the problem statement? Did you organize your information in paragraph form using at least 100 words?Did you reply to two other students' posts with appropriate replies using at least three sentences..
suppose that a body with temp. 85F is discovered at midnight, and that the ambient temp. is 70F. the body is removed quickly to the morgue where the ambient temp. is 40F. after 1 hour the body temp. is found to be 60F. estimate time of death.
Solving problems on permutation and combination
Probability: Random Dart. A dartboard has 3 areas: the main board has a radius of 9 inches; there is a circle with a radius of 5 inches
if it takes a day and a half for a chicken and a half to lay an egg and a half how much does a quarter half pound of cheese weigh?
1. find the cartesian equation of the curve defined by parametric equationsx 2cos t - cos 2t y 2sint - sin 2t.what
A 25-inch piece of string is cut into two pieces. One piece is used to form a circle and the other to form a square. How should the string be cut so that the sum of the areas is a minimum? Round to the nearest tenth, if necessary.
A beach ball has a radius of 12 in.. How much air will the beach ball hold? (leave your answer in terms of π)
A triangle drawn on a map has sides of lengths 7 cm, 11 cm, and 14 cm. The shortest of the corresponding real-life distances is 92 km. Find the longest of the real-life distances to the nearest tenth of a kilometer.
Recall that a graph G is randomly Eulerian from a vertex x if and maximal trail starting at x in an Euler circuit. (If T = xx_1 ... x_l, then T is a maximal trail starting at x iff x_l is an isolated vertex in G - E(T).)
Identify the logistic function as increasing or decreasing. Use limit notation to express the end behavior of the function. Write equations for the two horizontal asymptotes.
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