It travels 308 feet every three seconds at 70 mph.
5 metres per second squared
The answer is 32 meters
It really depends on the speed of which the car is moving. If its speed is 40 miles/hour, it will take one hour to go 40 miles.
Their speed is ten yards per second.Takamo added: There are several variables with in this question. We have to determine how fast a person can cover 40 yards. In this case, it's 4 seconds. To determine the actual speed, as in Miles Per Hour, (MPH) we have to use a known constant. Say, a car going 60 MPH. We all know that a car going 60 MPH is traveling at one mile per minute. There are 60 seconds in a minute, and 5280 feet in a mile, so by dividing the 5280 feetby 60 seconds, we find that the car is traveling at a velocity of 88 FPS(feet per second).A human can run, in this case, 40 yards in 4 seconds. There is 120 feet in 40 yards, so the runner moves at a velocity of 30 FPS. To match the un-known, (the MPH of the runner) and compare it to a known MPH, (the car) we divide the FPS of the car by the FPS of the runner and we get 2.6. This is the variable between them, in that the same distance, the car is traveling 2.6 times faster than the runner. Knowing the speed of the car, 60 MPH, and knowing now, how much faster its going than the runner, we simply divide the MPH of the car, 60MPH by 2.6 and we get the runner's land speed of of 23.07 MPH.
25mph
25mph
440 feet
2-4
have it in top gear, drive along at 1000rpm, note the speed, then drive up to 2000rpm, just say 25mph increase, now depending what rpm your limited to multiply 25mph by how many revs you have. e.g 6500rpm multiply by 25mph = 162.5mph
df
A moving object can not be used a a reference point because it has no fixed position.
True
It would seem a simple answer of the red car, provided there isn't more to this question, and assuming that both cars are instantaneously moving at whichever speeds they're intended to move at, and not simply trying to accelerate to that speed within three seconds.
in the absence of any indication of the local conditions, weight of car, about 60 feet
480 000 J
75 feet per second; about 50 mph.