The time required for one cycle to return to its starting point is called the period of the cycle.
Assuming no air resistance, the time it takes for the projectile to return to its starting point is twice the time it takes to reach the highest point of its trajectory. The time to reach the highest point can be calculated using the equation: time = initial velocity / acceleration due to gravity. Therefore, the total time for the projectile to return would be around 6 seconds.
If you travel at the light speed, I think you will return to the starting point three weeks before the starting time, so becoming three weeks younger.
no one really knows at this point in time.
Anaheim IS in LA so the time is determined by your starting point and the time of day you leave. So, your question can not be answered. If you gave a starting point and the time you were leaving there could be a more accurate answer.
yes
It is Greenwich mean time.
To find the starting point of a distance vs time graph from a velocity vs time graph and a function, you would integrate the velocity function to find the displacement function. The starting point of the distance vs time graph corresponds to the initial displacement obtained from the displaced function.
The measuring starting point, often referred to as a "baseline," is the reference point from which measurements are taken. In various contexts, such as geography, construction, or science, it serves as the initial point for assessing distances, dimensions, or changes over time. Establishing a clear starting point is crucial for accuracy and consistency in measurements.
A float plan is filed to inform someone responsible of your expected route, destination, and return time when embarking on a boating trip. This helps in search and rescue efforts if you do not return as planned.
Greenwich is an observatory in London England, assigned as the "starting point" for the time zones.
Expected time until return is typically considered a continuous variable, as it can take on an infinite number of values within a given range (e.g., time measured in hours, minutes, or seconds). It represents the duration until an event occurs and can be measured with precision. Additionally, it can also be viewed as a random variable in a probabilistic context, as it may vary based on different conditions or scenarios.