A jet airplane is climbing at a constant airspeed in no-wind conditions. The plane is directly...
A jet airplane is climbing at a constant airspeed in no-wind conditions. The plane is directly over a point on the ground that is 3 nautical miles from the takeoff point from an airport at sea level and the altimeter reads 12,160 feet. Find the plane's climb angle.
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A jet airplane is climbing at a constant airspeed in no-wind
conditions. The plane is directly...
An airplane just after takeoff is headed west and is climbing at a 20 degree angle...
An airplane just after takeoff is headed west and is climbing at a 20 degree angle relative to flat ground with an airspeed of 200 mph. If the wind is out of the northeast at 10 mph, calculate a vector v that represents the planes's velocity relative to the point of takeoff. Let i point east, j point north and k point up.
An airplane is heading due north at a constant height with an airspeed of 950 km/h, but there is a constant wind blowing from the northeast at 100 km/h. We will use two-dimensional vectors to wor...
An airplane is heading due north at a constant height with an airspeed of 950 km/h, but there is a constant wind blowing from the northeast at 100 km/h. We will use two-dimensional vectors to work out how far off course the plane is blown, and what its ground speed is. (a) Write down a vector, p, that represents the intended flight path of the plane in one hour. (b) Write down a vector, w, that represents the movement of...
1. If an airplane, with airspeed = 100 m/s, is traveling directly against a wind of...
1. If an airplane, with airspeed = 100 m/s, is traveling directly against a wind of 20 m/s (relative to the Earth), how long does it take to travel from city A to city B if the cities are 40000 m apart? 2. If the wind in question #1 was perpendicular to the velocity of the plane relative to the air, what would the speed of the plane be relative to the Earth?
A light airplane attains an airspeed (speed of the plane with respect to the air) of...
A light airplane attains an airspeed (speed of the plane with
respect to the air) of 500km/hr. The pilot sets out for a
destination 800km due north, but discovers that the plane must be
pointed 20.0◦ east of due north for the plane to reach there
directly (i.e., the nose/front of the plane is pointed 20.0◦ east
of due north, but the plane itself moves due north as seen by
someone on the ground). The plane arrives in 2.00hr. P,...
An airplane with a speed of 84.8 m/s is climbing upward at an angle of 60.7...
An airplane with a speed of 84.8 m/s is climbing upward at an
angle of 60.7 ° with respect to the horizontal. When the plane's
altitude is 625 m, the pilot releases a package.
(a) Calculate the distance along the ground,
measured from a point directly beneath the point of release, to
where the package hits the earth. (b) Relative to
the ground, determine the angle of the velocity vector of the
package just before impact.
a) 883.95 m is...
An airplane with a speed of 91.2 m/s is climbing upward at an angle of 65.1...
An airplane with a speed of 91.2 m/s is climbing upward at an angle of 65.1 ° with respect to the horizontal. When the plane's altitude is 721 m, the pilot releases a package. (a) Calculate the distance along the ground, measured from a point directly beneath the point of release, to where the package hits the earth. (b) Relative to the ground, determine the angle of the velocity vector of the package just before impact.
An airplane with a speed of 89.9 m/s is climbing upward at an angle of 50.1...
An airplane with a speed of 89.9 m/s is climbing upward at an angle of 50.1 ° with respect to the horizontal. When the plane's altitude is 634 m, the pilot releases a package. (a) Calculate the distance along the ground, measured from a point directly beneath the point of release, to where the package hits the earth. (b) Relative to the ground, determine the angle of the velocity vector of the package just before impact.
An airplane with a speed of 83.8 m/s is climbing upward at an angle of 51.5...
An airplane with a speed of 83.8 m/s is climbing upward at an angle of 51.5 ° with respect to the horizontal. When the plane's altitude is 910 m, the pilot releases a package. (a) Calculate the distance along the ground, measured from a point directly beneath the point of release, to where the package hits the earth. (b) Relative to the ground, determine the angle of the velocity vector of the package just before impact.
An airplane with a speed of 95.4 m/s is climbing upward at an angle of 57.9...
An airplane with a speed of 95.4 m/s is climbing upward at an angle of 57.9 ° with respect to the horizontal. When the plane's altitude is 999 m, the pilot releases a package. (a) Calculate the distance along the ground, measured from a point directly beneath the point of release, to where the package hits the earth. (b) Relative to the ground, determine the angle of the velocity vector of the package just before impact.
An airplane with a speed of 76.7 m/s is climbing upward at an angle of 63.3...
An airplane with a speed of 76.7 m/s is climbing upward at an angle of 63.3 ° with respect to the horizontal. When the plane's altitude is 766 m, the pilot releases a package. (a) Calculate the distance along the ground, measured from a point directly beneath the point of release, to where the package hits the earth. (b) Relative to the ground, determine the angle of the velocity vector of the package just before impact.
An airplane just after takeoff is headed west and is climbing at a 20 degree angle relative to flat ground with an airspeed of 200 mph. If the wind is out of the northeast at 10 mph, calculate a vector v that represents the planes's velocity relative to the point of takeoff. Let i point east, j point north and k point up.
An airplane is heading due north at a constant height with an airspeed of 950 km/h, but there is a constant wind blowing from the northeast at 100 km/h. We will use two-dimensional vectors to work out how far off course the plane is blown, and what its ground speed is. (a) Write down a vector, p, that represents the intended flight path of the plane in one hour. (b) Write down a vector, w, that represents the movement of...
A light airplane attains an airspeed (speed of the plane with
respect to the air) of 500km/hr. The pilot sets out for a
destination 800km due north, but discovers that the plane must be
pointed 20.0◦ east of due north for the plane to reach there
directly (i.e., the nose/front of the plane is pointed 20.0◦ east
of due north, but the plane itself moves due north as seen by
someone on the ground). The plane arrives in 2.00hr. P,...
An airplane with a speed of 84.8 m/s is climbing upward at an
angle of 60.7 ° with respect to the horizontal. When the plane's
altitude is 625 m, the pilot releases a package.
(a) Calculate the distance along the ground,
measured from a point directly beneath the point of release, to
where the package hits the earth. (b) Relative to
the ground, determine the angle of the velocity vector of the
package just before impact.
a) 883.95 m is...
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