Long description: Block5fig1

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A graph showing a curve of the function \(f(t)\) starting at the origin and increasing as \(t\) approaches \(\text{pi}^2\).

Alt text: A graph showing a curve of the function \(f(t)\) starting at the origin and increasing as \(t\) approaches \(\text{pi}^2\).

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  • The image displays a two-dimensional Cartesian coordinate system with the horizontal axis labeled \(t^2\) and the vertical axis labeled \(f(t)\).
  • A smooth, monotonically increasing curve represents the function \(f(t)\), which starts at the origin \((0, 0)\).
  • The curve continues to rise as the value of \(t^2\) increases along the horizontal axis.
  • A dashed vertical line is drawn at \(t^2 = \text{pi}\), indicating a specific value on the independent variable axis.

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