If an object is rolling along a plane horizontal surface with no other forces acting on it, then rolled distance is directly proportional to the time taken.
If an object is rolling along a plane horizontal surface with no other forces acting on it, then rolled distance is directly proportional to the time taken.
If an object is rolling along a plane horizontal surface with no other forces acting on it, then rolled distance is directly proportional to the time taken.
If an object is rolling along a plane horizontal surface with no other forces acting on it, then rolled distance is directly proportional to the time taken.
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If an object is rolling along a plane horizontal surface with no other forces acting on it, then rolled distance is directly proportional to the time taken.
Yes, the time taken to go to the library can be considered a function of the distance to the library. In mathematical terms, a function is a relation between a set of inputs (distance) and a set of possible outputs (time taken). As the distance to the library increases, the time taken to travel there also typically increases, assuming a constant speed of travel. This relationship between distance and time aligns with the definition of a function, making it a valid example of a functional relationship.
area of a parallelogram=base*height(base multiplied by height).here "height" denotes the perpendicular distance between those two parallel sides one of which is taken as the base.
D= Distance S= Speed T= Time Speed = Distance/Time Distance = Speed x Time Time Taken = Distance/Speed
Average speed = Distance covered/Time taken
The Law of Cosines: c^2=a^2 + b^2 -2abcos(ab) , c is the distance between the two points a and b and (ab) is the angle between a and b from the origin. If one point is taken as the origin, and a and b a re taken at right angles to each other, then cos(ab) is zero and you have Pythagora' Theorem..