The answer depends on the metric being used.
With the "normal" Euclidian metric, the distance in 2-dimensional spance between the points (x1, y1) and (x2, y2) is sqrt[(x1 - x2)2 + (y1 - y2)2]. Analogous formulae can be used in spaces with 3 or more dimensions.
If using the Minkowski or Taxicam betric, the distance is |x1 - x2| + |y1 - y2|. This metric, also known as the Manhattan metric, is the sum of the differences in the x and the y coordinates. If you start from the corner of x1 avenue and y1 street in a grid (like Manhattan) and want to go to the corner of x2 avenue and y2 street and assuming you do not tunnel through buildings, the distance that you need to travel is the Minkovski distance.
There are many other metrics. In fact, there is a whole subject, within mathematics, called metric spaces!
The basic definition of speed is: speed = distance / time Solve this equation for distance, or solve it for time, to get two additional versions of the equation.
Speed = (Distance)/(Time to cover the distance)
Distance = (speed) multiplied by (time)
Speed = Distance / Time
i dont know that's why I'm asking
There is no such equation, what do you mean by "water from a distance".
It means that the equation has no way of working it out / There is no answer.
The basic definition of speed is: speed = distance / time Solve this equation for distance, or solve it for time, to get two additional versions of the equation.
Distance ÷ Time (distance divided by time)
Working distance is the distance between the front edge of the object lens and the specimen surface. Working distance decreases as the magnification and numerical aperture both increases.
The equation for ideal mechanical advantage is: Output force/input force, Or input distance/ output distance.
Speed = (Distance)/(Time to cover the distance)
Distance is a scalar. But displacement is a vector.
speed = distance/time
speed
You can use an equation: Distance = speed x time Assuming the car is moving at a constant speed for a certain time, the equation will provide the distance the car has traveled. Take a car that is doing 50 miles per hour for 90 minutes. Note that the speed refers to hours as the unit of time so the time used in the equation must also be in hours. Distance = 50 miles per hour X 1.5 hours Distance = 75 miles
Working distance or WD is the distance between each objective and the specimen, when precise focus of the specimen is obtained.