You haven't entirely defined the problem, however, if distance is fixed, than velocity and time vary in an inverse relation to each other. How long does it take to travel one mile? The faster you travel, the less time it takes. So the relationship is inverse. More of one means less of the other. But only for a fixed distance. You could just as well imagine that you will travel for a fixed period of time. Then there is a direct relationship between speed and distance traveled. The faster you travel, the farther you will go.
The equation that relates the distance traveled by a constantly accelerating object to its initial velocity, final velocity, and time is the equation of motion: [ \text{distance} = \frac{1}{2} \times (\text{initial velocity} + \text{final velocity}) \times \text{time} ] This equation assumes constant acceleration.
To calculate distance with velocity and weight, you can use the equation for work: Work = Force x Distance. The force can be calculated by multiplying the weight with gravity. Velocity can then be used to determine the time it takes for the object to travel that distance using the equation Distance = Velocity x Time.
Velocity is the rate of change of distance over time. This relationship is described by the equation velocity = distance/time, where velocity is measured in units like meters per second, distance is measured in units like meters, and time is measured in units like seconds. As velocity increases, the distance covered in a given amount of time also increases.
You can only know the distance for sure if acceleration or deceleration is constant. Add the start and end velocities and divide by two and then multiply by the time to get your distance.
Derivitives of a velocity : time graph are acceleration and distance travelled. Acceleration = velocity change / time ( slope of the graph ) a = (v - u) / t Distance travelled = average velocity between two time values * time (area under the graph) s = ((v - u) / 2) * t
No, momentum is directly proportional to velocity, and in the same direction..
The equation that shows how frequency is related to velocity and wavelength is: [frequency = \dfrac{velocity}{wavelength}]. This equation illustrates that frequency is inversely proportional to wavelength: as wavelength increases, frequency decreases and vice versa, while velocity remains constant.
Velocity = Distance/Time V = d/t
Distance Traveled is directly proportional to velocity. This is because velocity is the change in position over a period of time. The greater the velocity, the greater the distance traveled. For you calculus junkies, integrate velocity to get displacement.
The equation that relates the distance traveled by a constantly accelerating object to its initial velocity, final velocity, and time is the equation of motion: [ \text{distance} = \frac{1}{2} \times (\text{initial velocity} + \text{final velocity}) \times \text{time} ] This equation assumes constant acceleration.
The equation used to find the velocity of an object is v = d/t, where v is the velocity, d is the distance traveled, and t is the time taken to travel that distance.
To calculate distance with velocity and weight, you can use the equation for work: Work = Force x Distance. The force can be calculated by multiplying the weight with gravity. Velocity can then be used to determine the time it takes for the object to travel that distance using the equation Distance = Velocity x Time.
V=distance divided by time
To determine velocity using acceleration and distance, you can use the equation: velocity square root of (2 acceleration distance). This formula takes into account the acceleration of the object and the distance it has traveled to calculate its velocity.
To determine velocity using acceleration and distance, you can use the equation: velocity square root of (2 acceleration distance). This formula takes into account the acceleration of the object and the distance it has traveled to calculate its velocity.
Distance= speed/ time D=V/t (capitals are important for distance and velocity
This equation represents the final velocity squared when an object is accelerating from an initial velocity over a certain distance. It is derived from the kinematic equation (v^2 = u^2 + 2as), where (v) is the final velocity, (u) is the initial velocity, (a) is the acceleration, and (s) is the distance traveled.