An aircraft has been instructed to climb from its present altitude of 8,000 ft to its cruising altitude of 29,000 ft.  The plane ascends at a rate of 3,000 ft/min.  How long (in min) does it take for the plane to change altitude?  Write only the numerical value to the nearest minute, you may omit the units of min.

An air traffic controller is tracking two planes. To start, Plane A is at an altitude of 2093 feet and Plane B is just taking off. Plane A is gaining altitude at 30.25 feet per second and Plane B is gaining altitude at 75.75 feet per second.How many seconds will pass before the planes are at the same altitude?secondsWhat will their altitude be when they're at the same altitude?feet

An air traffic controller is tracking two planes. To start, Plane A was at an altitude of 990 meters, and Plane B was at an altitude of 1476 meters. Plane A is losing altitude at 18 meters per second, and Plane B is losing altitude at 27 meters per second.Let x be the number of seconds that have passed.(a)For each plane, write an expression for the altitude of the plane after x seconds.AltitudeofPlaneA(in=meters)AltitudeofPlaneB(in=meters)(b)Write an equation to show when the two planes would be at the same altitude.

An air traffic controller spots two planes at the same altitude converging on a point as they fly at right angles to each other. One plane is 150 miles from the point moving at 300 miles per hour. The other plane is 200 miles from the point moving at 400 miles per hour.(a)At what rate (in mi/hr) is the distance s between the planes changing?

A plane flying horizontally at an altitude of 2 mi and a speed of 540 mi/h passes directly over a radar station. Find the rate at which the distance from the plane to the station is increasing when it has a total distance of 3 mi away from the station. (Round your answer to the nearest whole number.) mi/h

An airplane flies at an altitude of 5 miles toward a point directly over an observer (see figure). The speed of the plane is 700 miles per hour. Find the rates (in radians per hour) at which the angle of elevation 𝜃 is changing when the angle is 𝜃 = 30°