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question classic car care hasone worker who washes cars in a four-step method-soap rinse dry vacuum the time to
question machines arrive for repair at the rate of six per hour following poisson the mechanics mean repair time is 15
question repeat exercise but assuming thata figure represents a fifo system with c 2 serversb figure represents a lifo
question orders are expected to arrive at a machining center according to poisson process at a mean rate of 30 per hour
question in example increase the number of machines by 2 then compare the systems with c1 c 2 and c 3 servers on the
question vehicles pass through a toll gate at a rate of 90 per hour the average time to pass through the gate is 36
question the arrival of employees at a tool crib can be described by a poisson distribution service times are
question determine the roots or points of intersection to an accuracy of one decimal place1 the left-most point of
question 1 parameterize the plane containing the three points 5 5 5 10 -10 10 0 20 402 find parametric equations for
question parameterize a cone of height h and maximum radius a with vertex at the origin and opening upward do this in
question a describe the surface given parametrically by the equationsx coss - t y sins - t z s tb describe the two
question water is flowing down a cylindrical pipe of radius 2 cm its speed is 3-34r2 cmsec at a distance r cm from the
question find the flux of the constant vector field vrarr irarr - jrarr 3krarr through the given surface1 a square
question find the area vector of the oriented flat surface1 y 10 0 le x le 5 0 le z le 3 oriented away from the
question find the area vector of the oriented flat surface1 the triangle with vertices 0 0 0 0 2 0 0 0 3 oriented in
question find area of quadrilateral one of whose diagonal is 40 cm and the lengths of the perpendiculars drawn from the
question suppose you want to find a solution of the equationx3 3x2 3x - 6 0consider fx x3 3x2 3x - 6a find fx and
question 1 a surface s oriented appropriately to use stokes theorem which has as its boundary the circle c of radius 1
question at all points in 3-space curl frarr points in the direction of irarr -jrarr - krarr let c be a circle in the
question 1 if curl frarr everywhere perpendicular to the z-axis and if c is a circle in the xy-plane then the
question we have seen that the fundamental theorem of calculus for line integrals implies c grad f middot drrarr 0 for
question a smooth vector field grarr has curl grarr0 0 0 2irarr - 3jrarr 5krarr estimate the circulation around a
question three small circles c1 c2 and c3 each with radius 01 and centered at the origin are in the xy- yz- and
question 1 a central vector field is one of the form frarr frrrarr where f is any function of r rrarr show that any
question a find curl grarr if grarr ay3bezirarr cz dx2jrarr e sin x f ykrarr and a b c d e f are constantsb if curl