I don't think so. First of all, the amplitude of the sine looks to be about 1.3, not 1.0. And the graph shows both a series of a time-shifted u(t) pulses and the result of multiplying that pulse train time the 1.3sin() waveform.MylordGoblin said:Is this correct ?
f(t) = u [ sin (pi*t) ]
thx
The f(t) function of a graph represents the relationship between the input variable t and the output variable f. It is a mathematical formula that describes how the output changes as the input variable varies.
The f(t) function is represented by the graph, where the input variable t is plotted on the x-axis and the output variable f is plotted on the y-axis. The shape and characteristics of the graph provide information about the behavior of the f(t) function.
The derivative of the f(t) function measures the rate of change of the function at a specific point. It gives us information about the slope of the graph at that point and can be used to find the instantaneous rate of change.
By analyzing the behavior of the f(t) function and its graph, we can make predictions about the future behavior of the system or phenomenon it represents. This can be useful in various fields such as physics, economics, and engineering.
Understanding the f(t) function can help us analyze and predict the behavior of systems in various fields such as finance, population growth, and chemical reactions. It also has applications in data analysis and machine learning.