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RE: LeoThread 2025-03-10 23:28

in LeoFinance7 months ago

Part 4/6:

  • Degree 1 (Linear): The graph is a straight line. For example, ( y = mx + b ) will always yield a linear function.

  • Degree 2 (Quadratic): The graph will form a parabola. Depending on the coefficients, it may open upwards (if ( a_2 > 0 )) or downwards (if ( a_2 < 0 )).

  • Degree 3 (Cubic): This graph can exhibit up to three directional shifts, effectively made of two curves joined at a point of inflection.

  • Higher Degrees: As the degree increases, the complexity of the graph increases as well. For example, a fourth-degree polynomial typically reflects a 'w' shape or 'm' shape depending on its coefficients, whereas odd-degree polynomials typically continue to exit from opposite sides.

Observations on Even vs. Odd Degrees