If we denote speed by Sdistance by Dand time by Tthe relationship thes...
Explanation:
To understand the relationship between speed, distance, and time, let's break down the equation S = D/T.
Speed:
Speed is defined as the distance traveled per unit of time. It tells us how fast an object is moving. Speed is usually measured in units like meters per second (m/s) or kilometers per hour (km/h).
Distance:
Distance refers to the total length covered by an object. It is the actual path traveled by an object, and it is measured in units like meters (m), kilometers (km), or miles (mi).
Time:
Time measures the duration of an event or the interval between two events. In the context of speed, it refers to the time it takes for an object to travel a certain distance. Time can be measured in units like seconds (s), minutes (min), or hours (h).
Now, let's analyze the equation S = D/T:
S = D/T:
This equation states that speed (S) is equal to the distance (D) traveled divided by the time (T) taken to cover that distance.
Explanation of the equation:
- When we divide the distance by time, we obtain the speed. This means that speed is directly proportional to the distance traveled and inversely proportional to the time taken.
- If the distance traveled increases while the time taken remains constant, the speed will increase.
- Conversely, if the distance traveled remains constant while the time taken increases, the speed will decrease.
- The equation can also be rearranged to find the values of distance and time. For example, if we know the speed and time, we can calculate the distance by rearranging the equation as D = S x T.
Therefore, the correct relationship between speed (S), distance (D), and time (T) is S = D/T, as stated in option 'A'.