Introduction to thoughts on distance learning:
In this article, we shall discuss about thoughts on distance learning. In mathematics, distance is defined as an object moves from one particular point to another point which is calculated by speed and time. That is, when we multiply the time and speed we will get the distance. Please express your views of this topic Define Permutations by commenting on blog.
Formula for the calculating distance is
Distance = speed `xx` time
Now we shall solve some example problems regarding thoughts on distance learning.
Examples to Thoughts on Distance Learning:
Example 1:
A train is driven at average speed of 3 kilometers per hour to the station 6 hours. If the train is droved at the average speed of 2, how many hour would need to reach the station?
Solution:
3 km/h needs 6 hours
2 km/h needs x hours
This can be written as,
3 = 6 and
2 = x
Also we can written as
3 `xx` 6 = 2x
18 = 2x Also we can written as
2x = 18 now we have to divide both sided by 2
`(2x)/2` = `18/2`
X = 9
therefore, if the train is droved at 2 kilometers per hour, it would need 9 hours
Example 2:
Bus and car are leaving from the same place in opposite direction. Bus goes at 3mph and the car goes at 2 mph. how many hours will they need to 22 miles apart?
Solution:
Distance = speed time
Speed of bus = 3mph
Time of bus = t
Therefore, distance of the bust = 3t
Speed of car = 2mph
Time of bus = t
Therefore, distance of the bust = 2t
Therefore,
3t + 2t = 22 miles
5t = 22 now we have to divide both sides by 5. so we get
`(5t)/5` = `22/5`
t =4.4 hours
Bus and car will reach 22 miles apart in 4.4 hours
Is this topic Formula for Calculating Interest hard for you? Watch out for my coming posts.
Practices Problems to Thoughts on Distance Learning :
Problem 1:
A train is driven at average speed of 6 kilometers per hour to the station 6 hours. If the train is driven at the average speed of 4, how many hour would need to reach the station?
Answer: 9 hours
Problem 2:
Bus and car are leaving from the same place in opposite direction. Bus goes at 10 mph and the car runs at 6mph. how many hours will they need to 39 miles apart?
Answer: 2.4 hours
In this article, we shall discuss about thoughts on distance learning. In mathematics, distance is defined as an object moves from one particular point to another point which is calculated by speed and time. That is, when we multiply the time and speed we will get the distance. Please express your views of this topic Define Permutations by commenting on blog.
Formula for the calculating distance is
Distance = speed `xx` time
Now we shall solve some example problems regarding thoughts on distance learning.
Examples to Thoughts on Distance Learning:
Example 1:
A train is driven at average speed of 3 kilometers per hour to the station 6 hours. If the train is droved at the average speed of 2, how many hour would need to reach the station?
Solution:
3 km/h needs 6 hours
2 km/h needs x hours
This can be written as,
3 = 6 and
2 = x
Also we can written as
3 `xx` 6 = 2x
18 = 2x Also we can written as
2x = 18 now we have to divide both sided by 2
`(2x)/2` = `18/2`
X = 9
therefore, if the train is droved at 2 kilometers per hour, it would need 9 hours
Example 2:
Bus and car are leaving from the same place in opposite direction. Bus goes at 3mph and the car goes at 2 mph. how many hours will they need to 22 miles apart?
Solution:
Distance = speed time
Speed of bus = 3mph
Time of bus = t
Therefore, distance of the bust = 3t
Speed of car = 2mph
Time of bus = t
Therefore, distance of the bust = 2t
Therefore,
3t + 2t = 22 miles
5t = 22 now we have to divide both sides by 5. so we get
`(5t)/5` = `22/5`
t =4.4 hours
Bus and car will reach 22 miles apart in 4.4 hours
Is this topic Formula for Calculating Interest hard for you? Watch out for my coming posts.
Practices Problems to Thoughts on Distance Learning :
Problem 1:
A train is driven at average speed of 6 kilometers per hour to the station 6 hours. If the train is driven at the average speed of 4, how many hour would need to reach the station?
Answer: 9 hours
Problem 2:
Bus and car are leaving from the same place in opposite direction. Bus goes at 10 mph and the car runs at 6mph. how many hours will they need to 39 miles apart?
Answer: 2.4 hours
