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 = Rate x Time
Time equals distance divided by rate.
rate x time = distance rate = distance / time rate = 500/25 Rate=20 meters per second
The formula that relates distance, time, and rate (or speed) is: [ \text{Distance} = \text{Rate} \times \text{Time} ] Where: **Distance** is how far something travels, **Rate** (or speed) is how fast it is traveling, **Time** is how long it has been traveling. You can rearrange this formula depending on what you need to solve for: To find **Rate**: [ \text{Rate} = \frac{\text{Distance}}{\text{Time}} ] To find **Time**: [ \text{Time} = \frac{\text{Distance}}{\text{Rate}} ] Click Here : ln.run/1Qu1h
Rate (in this context) is going to be unit over time (i.e., distance over time).Let u = unit, x = rate of first person, z = rate of second person, and t = timex = u / t1u = xt1z = u / t2u = zt2Remember, u is the unit (the task, distance, or whatnot). We solved for u in both equations, so let's set them equal to each other.xt1= zt2t1= (z/x)t2
Rate and efficiency are two different things, but can be related. Rate : How many units per period are being completed For example, a car assembly line might be set at a rate of '5 cars an hour' passing through each station. Workers would have an average of 12 minutes to complete their tasks at each station. Efficiency : Staying busy with a task within its established time requirement. For example, using the previous car assembly line, each worker at the station should need all 12 minutes to complete their task -- to be efficient. If the worker can complete their task in 10 minutes, they're not staying efficient... they're standing around idle for 2 minutes waiting for the next task. Note that if for some reason the worker needs 15 minutes to complete their task, they're still being efficient (constantly working) but they did slow down the 'rate' process, probably affecting the other workers after them.
What is it like working in a group to complete the task
you have to complete a task to get another task.
Generally: RATE = DISTANCE / TIME -or- DISTANCE = RATE * TIME -or- TIME = DISTANCE / RATE qed
The distance moved is relevant to work as it can impact the effort required to complete a task. The higher the height, the more potential gravitational energy involved, which may require more work to overcome. Overall, both distance and height are factors that contribute to the amount of work needed to accomplish a task.
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.
Outsourcing a simple task can save an organization money if the task can be done for a lower pay rate than the organization pays their own employees. This will also free up employees' time to complete more complex tasks.
To finish a task is to complete it. Complete means all.
Roll over each stamp spot to see what task you must complete to earn . Once you complete the task, you will earn the specific task. Waddle On!
You can calculate the time it takes to travel by dividing the distance by the rate. The formula is time = distance / rate. This will give you the time in hours it takes to travel the given distance at the given rate.
distance = rate x time the distance is increased or decreased in direct proportion to the rate or time. If the rate doubles the distance doubles in given time; If the time doubles the distance doubles at a given rate.