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ow does 2.75 hours and distance traveled in 2.75 hours look like on a table and graph with a bus traveling at 60 mph? In:http://wiki.answers.com/FAQ/2316, http://wiki.answers.com/FAQ/3418[Edit categories]

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Q: How does 2.75 hours and distance traveled in 2.75 hours look like on a table and graph with a bus traveling at 60 mph?
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A graph is constructed such that time in hours is the x-variable and distance in miles is the y-variable If you plot the distance that a car travels on the graph traveling at a speed of 60 miles?

A graph is constructed such that time (in hours) is the x-variable and distance (in miles) is the y-variable. If you plot the distance that a car travels on the graph traveling at a speed of 60 miles per hour, what is the slope of the graph?


For a car traveling at a constant rate of 60 mph the distance traveled is a function of the time traveled. how do i express this relation as a function?

D = 60T where T is expressed in hours.


How does the distance traveled in one hour usually compare with the distance traveled in other hours?

In space, everything will keep traveling at the same velocity forever until an outside force, e.g. gravity, acts upon it.


When a person drives for several hours how does the distance traveled in one hour usually compare with the distance traveled in hours?

The distance travelled in one hour is usually less than that travelled in hours!


A car is traveling at a constant velocity.After two hours the car has traveled 90 miles. After five hours the car has traveled 225 miles.How far will the car have traveled after seven hours?

DISTANCE + VELOCITY x TIME So if you travel 90 miles in two hours, 90 = velocity x 2 velocity = 45 miles per hour After 7 hours DISTANCE = 45 x 7 = 315 miles


If a person travels for several hours how does the distance traveled in one hour usually compare with the distance traveled in other hours?

I think you can figure it out yourself


Eliza is driving from Cleveland the graph representing her distance d from cleveand in miles and the number of hours she drives has a slope 50 and h intercept 800 a what is eliza's average speed?

Her average speed is 50 mph. If the graph represents her distance (how many miles driven) as well as the number of hours driven, then the slope, which is rise divided by run, then the y axis, which in this case refers to the distance driven (y is the vertical axis, and the h [height] intercept is 800 which must refer to the distance) divided by the x axis (number of hours traveled) gives the average speed (miles per hour, miles divided by hour). The average speed is therefore 50 mph. The distance traveled is 800 miles, and the time traveled is 16 hours.


What is The total distance traveled in a time interval?

The equation is:Distance = Rate X TimeTo simplify, if we are given the rate at which someone is traveling and the time it takes to travel, we can then calculate the total distance traveled.Step 2 Consider the following. A car travels at 60mph and drives for 2 hours. We need to calculate the distance the car traveled.Distance = Rate X TimeDistance = 60mph X 2 hoursDistance = 120 miles


What if your brother traveled 117 miles in 2.25 hours to come home for christmas what's the average speed that he was traveling?

speed = distance/time = 117/2.25 = 52 miles per hour


Jessica is traveling 50 mph in her truck After 5 hours how far will she have traveled?

250 miles


Does a car traveling the longest time have a greater distance?

No. Distance is dependent on both length of travel and speed of travel. For example, If car A leaves location X at a certain time, and travels at 200km/hr for two hours, it travels 400km. If car B leaves the same location at the same time, and travels 50km/hr for four hours, it travels 200km. As you can see, car A traveled for half the time car B traveled while doubling its total distance traveled.


When a person drives for several hours how does the distance traveled in one hour usually compare with the distance traveled in other hours?

The distance travelled in any one hour is likely to be normally distributed with the mean equal to the mean distance travelled in the other hours and the standard error of this estimate will be the standard error of the distances travelled in the other hours.