Development Overview
Development of the Model 150 began in the mid 1950s with the decision by Cessna Aircraft to produce a successor to the popular Cessna 140 which finished production in 1951. The main changes in the 150 design were the use of tricycle landing gear, which is easier to learn to use than the tailwheel landing gear of the Cessna 140, and replacing the rounded tips of wings, horizontal and vertical stabilizers with more modern, squared-off profiles. In addition, the narrow, hinged wing flaps of the 140 were replaced by larger, far more effective Fowler flaps.
The Cessna 150 prototype first flew on September 12, 1957, with production commencing in September 1958 at Cessna's Wichita, Kansas plant. 216 aircraft were also produced by Reims Aviation under license in France. These French manufactured 150s were designated Reims F-150, the "F" indicating they were built in France.
American-made 150s were all produced with the Continental O-200-A 100 hp (75 kW) engine, but the Reims-built aircraft are powered by a Rolls Royce-built Continental O-200-As, with some Continental O-240-A powered versions.
All Cessna 150s have very effective flaps that extend 40 degrees.
The best-performing airplanes in the 150 and 152 fleet are the 1962 Cessna 150B and the 1963 Cessna 150C. Thanks to their light 1,500 lb (680 kg) gross weight and more aerodynamic rear fuselage, they climb the fastest, have the highest ceilings, and require the shortest runways. They have a 109-knot (202 km/h) cruise speed, faster than any other model year of either the 150 or 152.
All models from 1966 onwards have larger doors and increased baggage space. With the 1967 Model 150G the doors were bowed outward 1.5 inches (38 mm) on each side to provide more cabin elbow room.
Read more about this topic: Cessna 150
Famous quotes containing the word development:
“I hope I may claim in the present work to have made it probable that the laws of arithmetic are analytic judgments and consequently a priori. Arithmetic thus becomes simply a development of logic, and every proposition of arithmetic a law of logic, albeit a derivative one. To apply arithmetic in the physical sciences is to bring logic to bear on observed facts; calculation becomes deduction.”
—Gottlob Frege (18481925)