Question
After flying for 15 min in a wind blowing 42 km/h at an angle of 20° south of east, an airplane pilot is over a town that is 42 km due north of the starting point. What is the speed of the airplane relative to the air?
Answers
There are three vectors involved:
A. the flight vector as yet unknown.
B. The wind at 42 km/h at -20° with respect to the x-axis.
C. the resultant: (0,42) km. from the starting point.
Since the vectorial sum of A and B equals C, you can obtain A by adding C and -B, both of which are known.
A. the flight vector as yet unknown.
B. The wind at 42 km/h at -20° with respect to the x-axis.
C. the resultant: (0,42) km. from the starting point.
Since the vectorial sum of A and B equals C, you can obtain A by adding C and -B, both of which are known.
i need more help
You will need to know how to add and subtract vectors. Have you done that at school?
There are different methods, depending on what you have learned. It could be graphical by drawing directed arrows and joining them together in the right order. It could be by resolving the vectors into the x- and y-components.
We need to know more about what you are working on to provide more detailed help.
There are different methods, depending on what you have learned. It could be graphical by drawing directed arrows and joining them together in the right order. It could be by resolving the vectors into the x- and y-components.
We need to know more about what you are working on to provide more detailed help.
Related Questions
the velocity of the wind would be:
(42km/h)cos(30)=36.37
After flying for 15 min in a wind blow...
A plane is is flying 240 mph heading N60°E. The wind is blowing S30°E at 30 mph.
What is ground s...
A plane is is flying 240 mph heading N60°E. The wind is blowing S30°E at 30 mph.
6. What is groun...
An airplane is flying due East with a velocity of 166 m/s. A strong wind is blowing 145 m/s at angle...