1- temperature which effects the size of drops, 2- distance from the earth surface, 3- impurities present in atmosphere and 4- direction of the wind.
Meteorologists measure the speed of raindrops using a technique called drop size distribution, which involves analyzing the size and fall speed of raindrops. Instruments like disdrometers use laser or acoustic sensors to detect and measure the velocity of falling raindrops as they pass through a defined area. The data collected allows meteorologists to determine the speed and size of the raindrops, helping to better understand precipitation patterns and intensity.
Yes in everything's alive world.... no they are not
depends on how cold anything from snow to sleet or even hail.
sleet A plus
Raindrops falling under gravity do not gain very high velocity due to air resistance. As raindrops fall through the atmosphere, they experience a force opposite to their direction of motion, which slows them down. The balance between gravity and air resistance limits the maximum velocity that raindrops can achieve.
Large raindrops will fall faster than small raindrops due to their higher mass and greater terminal velocity. The larger raindrops experience less air resistance compared to smaller raindrops of the same shape, allowing them to fall faster towards the ground.
Raindrops fall with a constant speed due to the balance between gravity pulling them downwards and air resistance pushing back. This equilibrium results in a steady descent speed for raindrops as they fall towards the Earth.
Understanding the actual shape of raindrops is important because it affects how rain interacts with the atmosphere and influences weather patterns. The shape of raindrops can impact how they fall, how they absorb and reflect sunlight, and how they merge with other raindrops. This knowledge can help improve weather forecasting and climate models.
Raindrops fall with a relatively constant speed due to the balance between gravity pulling them downwards and air resistance pushing them upwards. As they fall, they reach a terminal velocity where the downward force of gravity equals the upward force of air resistance, resulting in a steady speed.
Raindrops appear as small, round, and transparent droplets as they fall from the sky.
Two possible ways for raindrops to fall:- One way is due to condensation The other way is due to the dashing of clouds
The name for raindrops that freeze as they fall through the air is sleet.
Depending on the size of the water droplets rain can fall anywhere from 5 to 18 MPH at sea level. Rain drops that would be large enough to fall faster than 18 MPH break up into smaller droplets once they reach this speed.
If you exclude the resistance the air has on the two raindrops, both the small and the lager raindrops will travel at the same speed i.e. 32ft a second every second (The first second 32ft, the second second 64ft per second and so on). But because we do have air resistance which will resist the gravitational attraction, the raindrop with the larger mass will reach the ground first. As a point of further interest, if an object falls from a very high altitude the resistance of the air will equal the pull of gravity and the object will continue to fall at the same speed, this is called terminal velocity.
Raindrops fall in the direction of gravity, which is typically straight down. However, during a heavy shower, wind can cause raindrops to fall at an angle or be blown sideways. The shape, size, and weight of raindrops also play a role in determining their direction of fall.
Answer: Ignoring air resistance, we know that the speed of a free-falling object is given by: change in speed = (accelearation due to gravity) × (time of fall) and that the distance fallen by an object dropped from rest is given by: distance fallen = 1 2 × (accelearation due to gravity) × (time of fall)2 To solve this problem, we only know the distance fallen. From this, we can figure out the time of the fall, and from that we can figure out the change in speed (starting from zero speed, the change in speed will be the final speed). Putting in 1,000 m in for the distance fallen and 10 m/s2 in for the acceleration due to gravity, and calling the time of the free-fall t, we have: 1, 000 m = 1 2 × (10 m/s2) × t2
When raindrops fall to the earth, it is called precipitation.