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i think you mean distance equals rate times time.

that would be shown like this: d=rt

ex:

bob needs to get from narnia to hogwarts. they are 500 miles apart. if he flys 50 miles per hour, how long will it take him to get there?

if you plug the information into the formula above, you should get an equation like this:

500miles= 50mph x amount of hours

solve :)

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Q: What are some example questions for distance times rate and time?
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Solve the formula drt?

d=rt distance= rate[times] distance= rate * times


How do you find the rate of somerhing in algebra?

The formula for rate is distance equals rate times time. The rate is a ratio that compares two different kinds of numbers, for example: miles per hour.


How do find the distance traveled by time taken?

Distance = (rate)(time). Where distance is equal to the rate times the time.


How do you find the distance formula?

the distance is d=rt distance = rate times time.


Speed is an example of a rate What is a rate?

Rate of change of distance is called speed.Rate is defined as change with respect to time.


What is the distance a car can traveled if it is travelling at a constant rate of 35 mph and it travels for 4 hours?

rate times time = distance so 140


What is an example of rate of change?

The number you read on the speedometer of your car is the present rate of change of the distance you've covered.


How do you do distance rate and time problems?

Generally: RATE = DISTANCE / TIME -or- DISTANCE = RATE * TIME -or- TIME = DISTANCE / RATE qed


What is the every-day use of a derivative?

To find the rate of change. Velocity, for example, is the rate of change of distance - in a specified direction. Acceleration is the rate of change of velocity.


Is speed is an example of scalar?

Yes. Speed is the rate of change of distance. Distance and time being scalars, SPEED is also a scalar


What is the formulas that relates distancetime and rate?

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


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