The braking distance is proportional to the square of speed because as speed increases, the amount of kinetic energy that needs to be dissipated during braking also increases exponentially. This means that stopping a vehicle traveling at twice the speed will require four times the distance to come to a complete stop due to the increased kinetic energy that needs to be overcome.
When the speed of a vehicle doubles, the braking distance is increased by approximately four times. This is because the braking distance is directly proportional to the square of the speed.
This statement is not accurate. In reality, when speed is doubled, the braking distance is quadrupled, not doubled, assuming all other factors remain constant. This is because the braking distance is directly proportional to the square of the initial speed.
Distance is directly proportional to time when speed is constant, meaning that the farther you travel, the longer it takes. Conversely, distance is inversely proportional to time when speed varies, such that if you increase speed, you decrease the time it takes to travel a certain distance.
Speed is directly proportional to energy in case of Einstein equation.
The speed; the quality of the braking system; the mass of the car; the time it takes the driver to notice a danger. The speed is especially important; other things being equal, braking distance is proportional to the square of the distance. That means that at twice the speed, the car will move 4 times as far while it brakes.
When the speed of a vehicle doubles, the braking distance is increased by approximately four times. This is because the braking distance is directly proportional to the square of the speed.
This statement is not accurate. In reality, when speed is doubled, the braking distance is quadrupled, not doubled, assuming all other factors remain constant. This is because the braking distance is directly proportional to the square of the initial speed.
Directly proportional. Greater speed - greater distance.
Distance and time do not, in general, affect the speed. Speed, however, can affect distance or time. Distance is directly proportional to speed, time is inversely proportional.
Yes
Distance is directly proportional to time when speed is constant, meaning that the farther you travel, the longer it takes. Conversely, distance is inversely proportional to time when speed varies, such that if you increase speed, you decrease the time it takes to travel a certain distance.
Speed is directly proportional to energy in case of Einstein equation.
Because according to Kepler's laws the orbital speed of a planet is proportional to the square root of the reciprocal of the distance: v = d-½.
If your speed triples, the distance required to stop increases by a factor of nine. This is because stopping distance is proportional to the square of the speed. Therefore, if you increase your speed by three times, the stopping distance becomes three squared, which equals nine times the original distance.
The speed; the quality of the braking system; the mass of the car; the time it takes the driver to notice a danger. The speed is especially important; other things being equal, braking distance is proportional to the square of the distance. That means that at twice the speed, the car will move 4 times as far while it brakes.
four times as great
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