Delta t is the change in a variable t. "T" might refer to the time; in this case, it is (ending time) minus (start time).
t = Time (s) T = Tension (N - Mechanics)
Assuming t is time, you need to know the distance traveled in time t. Then, divide the distance by time to obtain speed (velocity).
Speed=distance/time Velocity=displacement/time Acceleration=VI-VF/T or or OR S=d/t V=d/t a=vi-vf/t
Graphically, your graph is just that; distance versus time. In general, it gives a position of x at a certain time of t. It should be noted that the slope of the graph at time t is the velocity of the graph at that time t.
The formula for instantaneous acceleration is given by the derivative of velocity with respect to time: a(t) = dv(t) / dt, where a(t) is the acceleration at time t and v(t) is the velocity at time t.
Delta t is the change in a variable t. "T" might refer to the time; in this case, it is (ending time) minus (start time).
The position at time t (and therefore the height of the p-t graph) will be the area under the v-t curve between time 0 and t.
it means its time to put on a t shirt
T = Time (time to launch/ignition) .. used in countdown examples: T-30 = 30 seconds to launch/ignition T-1 = 1 second to launch/ignition T-0 = time of launch/ignition
You can calculate the tangent for a give time, T, as follows: Substitute the value of the time in the distance-time equation to find the distance at the given time. Suppose it is f(T). Differentiate the distance-time equation with respect to time. For any given time, substitute its value in the derivative and evaluate. That is the gradient of the tangent, v. Then equation of the tangent is f(T) - f(t) = v*(T - t)
T stands for time in Greenwich Mean Astronomical Time.
Talk Time
Given I<T, the accumulation factor A(I,T) is the accumulation value at the time T of one unit of money invested at time I. So for compound interest A(I,T)= (1+i)^(T-I).
t = Time (s) T = Tension (N - Mechanics)
Assuming t is time, you need to know the distance traveled in time t. Then, divide the distance by time to obtain speed (velocity).
The instantaneous average acceleration vector is given by the derivative of the velocity vector with respect to time. Mathematically, it can be written as ( \overrightarrow{a}(t) = \lim_{{\delta t \to 0}} \frac{{\overrightarrow{v}(t + \delta t) - \overrightarrow{v}(t)}}{{\delta t}} ), where ( \overrightarrow{a}(t) ) is the acceleration vector at time ( t ) and ( \overrightarrow{v}(t) ) is the velocity vector at time ( t ).