Add the vectors
395km in the east direction >>>>>>>>>>>395kmh>>>>>
+ (-) 55kmh in the west direction <<<55<<<
__________
>>>>>>>345kmh>>>>>> in the west direction
The resultant velocity of the plane relative to the ground can be calculated using vector addition. Given the plane's speed due north (100 km/h) and the crosswind speed (100 km/h westward), use the Pythagorean theorem to find the resultant velocity. The resultant velocity will be 141 km/h at an angle of 45 degrees west of north.
The resultant velocity is calculated by adding the velocity of the airplane to the velocity of the tailwind, as they are in the same direction. Therefore, the resultant velocity of the airplane is 1260 km/h east (1200 km/h + 60 km/h).
The resultant velocity is calculated by subtracting the headwind velocity from the airplane's velocity: 1400 kph (west) - 20 kph (east) = 1380 kph (west)
The momentum of an object is calculated by multiplying its mass by its velocity. In this case, the bird's momentum is 17.5 kg m/s and its mass is 2.5 kg. To find the velocity, divide the momentum by the mass: 17.5 kg m/s / 2.5 kg = 7 m/s. Therefore, the bird is flying at a velocity of 7 m/s.
The ball will follow a tangent to its circular path due to its inertia, flying off in a straight line rather than falling vertically. This is because of its angular momentum, which causes it to maintain velocity in a straight line until acted upon by another force.
The resultant velocity of the plane relative to the ground can be calculated using vector addition. Given the plane's speed due north (100 km/h) and the crosswind speed (100 km/h westward), use the Pythagorean theorem to find the resultant velocity. The resultant velocity will be 141 km/h at an angle of 45 degrees west of north.
The resultant velocity is calculated by adding the velocity of the airplane to the velocity of the tailwind, as they are in the same direction. Therefore, the resultant velocity of the airplane is 1260 km/h east (1200 km/h + 60 km/h).
The resultant velocity is calculated by subtracting the headwind velocity from the airplane's velocity: 1400 kph (west) - 20 kph (east) = 1380 kph (west)
1380 kph west
1260 kph east
1260 kph east
flying and blowing up Oranges
This problem can be solved using the pythagorean theoremA2 + B2 = C2A = 90 km/hB = 50 km/h 902 + 502 = 10,600√10,600 = 103.0C = 103 km/h
When the bus suddenly stopped, several standing riders went flying forward. I enjoy flying a kite.
Blowing up Americans and flying into stuff
Sure! I was playing outside when suddenly it started raining. Suddenly, I saw a butterfly flying in the garden. The bell rang suddenly, and it startled everyone in the classroom.
The momentum of an object is calculated by multiplying its mass by its velocity. In this case, the bird's momentum is 17.5 kg m/s and its mass is 2.5 kg. To find the velocity, divide the momentum by the mass: 17.5 kg m/s / 2.5 kg = 7 m/s. Therefore, the bird is flying at a velocity of 7 m/s.