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Richard Ros
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Richard Ros said:Homework Statement
What could be the reason why the graph is formed the way it is?Homework Equations
τ = 2π(L/g)^(1/2)
The Attempt at a Solution
I don't know how to explain it. Anyone know why one is a linear and another is a curve?
A theoretical curve graph is a visual representation of a mathematical function, where the values on the y-axis change continuously as the values on the x-axis change. A straight line, on the other hand, is a simple graph where the values on the y-axis change at a constant rate as the values on the x-axis change.
A theoretical curve graph is best used when the relationship between the variables is nonlinear. This means that the values on the y-axis do not change at a constant rate as the values on the x-axis change. A straight line is better suited for representing relationships that are linear.
To plot a theoretical curve graph, you will need to have a mathematical function that represents the relationship between the variables. Then, you can choose a range of values for the x-axis and plug them into the function to get the corresponding values for the y-axis. These points can be plotted on a graph to create the curve.
Yes, in some cases, a theoretical curve graph can appear as a straight line. This can happen when the relationship between the variables is approximately linear, meaning that the values on the y-axis change at a constant rate as the values on the x-axis change. However, it is still considered a theoretical curve graph because it is based on a mathematical function, rather than a simple linear relationship.
Yes, theoretical curve graphs are commonly used in the fields of physics, chemistry, and engineering to represent various mathematical functions and relationships. They are also used in statistics and data analysis to visualize nonlinear relationships between variables.