Poisson distribution with a rate
Suppose small aircraft arrive at a certain airport according to a Poisson distribution with a rate of 4 per hour. Find the probability that there will be more than two arrivals in an hour.
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Locate the centroid x and y of the cross sectional area and then determine the orientation of the principle axes, which have their origin at the centroid C of the area. Also find the principle moments of inertia.
Two objects attract each other with a gravitational force of magnitude 1.01 x 10-8 N when separated by 19.9 cm. If the total mass of the two objects is 5.07 kg, what is the mass of each?
Piston cylinder contains 1 kg of water. initially the water is at 200 kpa, 20 degrees Celsius. water is now heated until the piston strikes stops at which point the volume of the water is .113 m^3. more heat is now added until the pressure of the
A model airplane with mass 0.740 kg is tethered to the ground by a wire so that it flies in a horizontal circle 30.2 m in radius. The airplane engine provides a net thrust of 0.803 N perpendicular to the tethering wire. (a) Find the magnitude of t
A concrete sewer pipe 3 ft in dia is laid so it has a drop in elevation of 1 ft per 1000 ft of lenght. if swage (assume the properties are the same as those of water) flows at a depth of 1.5 ft in the pipe, what will be the discharge?
Estimate the drag of a thin square plate (3m by 4m) when it is towed through water (10 OC). Assume a towing speed of about 5m/s.
Magnetic resonance imaging needs a magnetic field strength of 1.5 T. The solenoid is 1.8 m long and 75 cm in diameter. It is tightly wound with a single layer of 1.50-mm-diameter superconducting wire.
Determine the value of c so that the following functions represent joint probability distributions of the random variables X, Y a:f(x,y) = cxy for x = 1,2,3; y=1,2,3 b) f(x,y) ' c|x-y|, for x=-2,0,2; y= -2, 3
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