My friend amie and I just finished a great meal at in n out burger she leaves the Resturant and drives at a constant rate of 65mph five minutes later I leave the restaurant we want to meet at the mall 30 miles down the road how fast must I drive if we both want to arrive at the mall at the same time
== I'm pretty sure the formula for distance is: D== rt (Distance= rate x time) == The formula for distance is: speed x time.
Time equals Distance divided by rate
rate = distance / time (r= d/t)
Our formula is Distance = Rate * Time Distance = 0.1 miles Rate = 70 mph Time = unknown Solve formula for Time Distance/Rate = Time So, 0.1 miles/70 mph or 1/700 hours. Approximately 5.14 seconds
Generally: RATE = DISTANCE / TIME -or- DISTANCE = RATE * TIME -or- TIME = DISTANCE / RATE qed
That depends on how fast your going. Use the mathematical formula d=rt. Which is distance=(rate)(time). Multiply rate and time then divide that number by the distance.
d=rt d=distance r=rate t=time
== I'm pretty sure the formula for distance is: D== rt (Distance= rate x time) == The formula for distance is: speed x 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.
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.
Since distance is rate multiplied by the amount of time at such a rate, this can be modeled D=rt
the distance is d=rt distance = rate times time.
d=rt Distance=Rate (Speed) x Time This equation can be used to find Distance, Rate, and Time.
Time equals Distance divided by rate
time=distance/speed(known as rate)
Yes, Galileo did express his observations on the rate of speed of falling objects in a mathematical formula. He showed that the distance fallen by a freely falling object is proportional to the square of the time it has been falling, which can be described by the equation d = 1/2 * g * t^2, where d is the distance fallen, g is the acceleration due to gravity, and t is time.
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