Determine how far apart are ships at noon
Two ships leave port at 10:00 A.M. First Ship travels at the bearing of N 66° E (66° north of east) at 20 miles per hour and second Ship travels at the bearing of S 76° E at 25 miles per hour. How far apart are ships at noon?
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Tangent line are perpendicular. Use this method to determine the equation of tangent line to circle x2+y2=36 at the point (3,3√3).
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Determine the normal approximation for the binomial probability that x = 5, where n = 14 and p = 0.5. Compare this probability to the value of P(x=5) found in Table 2 of Appendix B in your textbook.
Distance between A and C is 50 feet, angle ACB is determined to be 49° and angleBAC is 105°. Determine distance between A and B.
First Ship travels at the bearing of N 66° E (66° north of east) at 20 miles per hour and second Ship travels at the bearing of S 76° E at 25 miles per hour. How far apart are ships at noon?
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Determine the probability that the serum cholesterol level of a man in the group is between 200 and 250? Determine the probability that the average serum cholesterol level of the group is between 200 and 250.
Throughout October the average temperature of Whitman Lake is 53.2 and standard deviation is 2.3. Suppose the variable is normally distributed. For randomly chosen day in October, determine the probability that the temperature will be as follows
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