What are the SUVAT equations and how can I remember them?

The SUVAT equations are a set of formulas used to solve problems in classical mechanics, particularly those involving uniform acceleration. Here's a simplified way to understand and remember them: 1. v = u + at: This equation links velocity, acceleration, and time. It states that the final velocity (v) is equal to the initial velocity (u) plus the product of acceleration (a) and time (t). This can be visualised as velocity increasing steadily over time due to constant acceleration. 2. s = ((u + v)/2)t: This formula calculates displacement (s) using the average of initial and final velocities, multiplied by time. It's based on the principle that if velocity changes uniformly, the average velocity can be used to find the total displacement over a specific time period. 3. s = ut + 1/2(at^2): This equation combines initial velocity, acceleration, and time to determine displacement. It's useful when the final velocity isn't known. 4. s = vt - 1/2(at^2): Similar to the previous, this formula is used when the initial velocity is unknown but the final velocity is known. 5. v^2 = u^2 + 2as: This equation links velocity, acceleration, and displacement, omitting time. It's particularly useful in situations where time is not a factor or is difficult to determine. While the last three equations can be derived from the first two, they're often provided on formula sheets in A-level examinations. Understanding how these equations are derived from basic principles of acceleration and velocity can aid in remembering and applying them effectively.