Distance equals rate multiplied by time
At a constant rate: distance = time x speed Since you are calculating the distance based on the other two numbers, I would say that distance is the dependent variable (it is based on the values of the other variables).
There is no direct relationship between distance and time. Two airplanescan easily cover very different distances in the same amount of time.There can be an indirect relationship, that depends on speed.
Time = (distance) divided by (speed) Distance = (speed) multiplied by (time) Speed = (distance) divided by (time)
The formula is Distance=Rate x Time (or distance equals rate multiplied by time). When you take this into account, you can manipulate it to solve for rate or time instead of distance. In other words, you could rewrite it as Rate= Distance/Time (rate equals distance divided by time) and Time= Distance/Rate (time equals distance divided by rate) in case they ask for what the Rate or Time is instead of Distance.
Distance equals rate multiplied by time
A linear model would be most effective to demonstrate the relationship between distance and time, as it represents a constant rate of change over time. The equation can be written as distance = speed * time, where speed is the constant factor.
Speed is the rate of change of distance with time. Velocity is the rate of change of displacement with time.
distance X time = force/moment
At a constant rate: distance = time x speed Since you are calculating the distance based on the other two numbers, I would say that distance is the dependent variable (it is based on the values of the other variables).
There is no direct relationship between distance and time. Two airplanescan easily cover very different distances in the same amount of time.There can be an indirect relationship, that depends on speed.
Generally: RATE = DISTANCE / TIME -or- DISTANCE = RATE * TIME -or- TIME = DISTANCE / RATE qed
Time = (distance) divided by (speed) Distance = (speed) multiplied by (time) Speed = (distance) divided by (time)
The formula is Distance=Rate x Time (or distance equals rate multiplied by time). When you take this into account, you can manipulate it to solve for rate or time instead of distance. In other words, you could rewrite it as Rate= Distance/Time (rate equals distance divided by time) and Time= Distance/Rate (time equals distance divided by rate) in case they ask for what the Rate or Time is instead of Distance.
recovery time makes the pulse rate normal=)
V = d / tVelocity is the change in distance over an interval of time.
Speed = Distance/Time