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Hi.
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Here in this given problem, this is the horizontal index line.
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Then the direction of aeroplane, that direction in which aeroplane is flying, that is at an angle 20 degree below the horizontal.
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It is flying with an initial velocity v -0 which is given as 1 ,000 .00 km per hour.
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Is 1000 multiplied by 5 by 18 meter per second.
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It is calculated to be equal to 277 .8 meter per second.
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It takes a time, total time 3 .00 second to touch the ground.
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The packet dropped from the airplane takes the time three second to touch the ground.
01:11
In the first part of the problem we have to find height of the aeroplane, the altitude where the aeroplane is flying.
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For which first of all we dissolve this initial velocity into two components.
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Horizontal component v -o -x, vertical component v -o -y.
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So, using second equation of motion, h is equal to v -o -y -t plus half g -t -square.
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Means this is v -o -sin -theta multiplied by t plus half g -t -square plugging in all the known values v o that is 277 .8 multiplied by sine 20 degree multiplied by 3 plus half times of 9 .8 multiplied by square of 3.
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So this height is calculated to be equal to 3 29 .14 meter.
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Answer for the first part of the problem.
02:33
This is the altitude at which the aeroplane is flying...