• Fractional part
• Frequency table
• Factorization
• Fractional
• Face
• Fibonacci
• Factorial notation
• Function domain
• Fermat’s Last Theorem
• Fourier series
• Fourth root
• Function composition
• Fractional notation
• Fractional calculus
• Fourier transform
• Figure
• Factor theorem
• Frequency polygon
• Focal point
• Formula
• Fractal
• Fluxion
• Focus
• Fundamental theorem
• Foci
• Factorial function
• First derivative
• Function
• Finite
• Field theory
• Frequency
• Fourth dimension
• Fractional equation
• Factorial
• Fractional part function
• Frustum
• Fraction
• Farey sequence
• Fundamental group
• Finite difference
• Finite set
• Factor
• Fundamental matrix
• Field
• Fractional exponent
• Frequency distribution
• First quartile
• Fibonacci sequence
• Focal length

• Face: A flat surface of a three-dimensional shape.
• Frustum: A solid obtained by cutting the top off a cone or pyramid.
• Foci: The two fixed points used to define an ellipse.
• Fluxion: An archaic term for derivative in calculus.
• Fermat’s Principle: Light travels between two points using the path that takes the least time.
• Frequency Polygon: A graph showing the frequency distribution of data.
• Fractal: A complex geometric shape with self-similar patterns at different scales.
• Fibonacci Sequence: A series of numbers where each number is the sum of the two preceding ones.
• Fano Plane: A finite projective plane with seven points and seven lines.
• Face Diagonal: A line segment connecting two non-adjacent vertices of a polyhedron’s face.

• Factorization: Expressing an expression as a product of factors.
• Function: Relationship between inputs and corresponding outputs.
• Fraction: Numeric expression in the form of a/b.
• FOIL Method: Technique for multiplying binomials (First, Outer, Inner, Last).
• Frequency Distribution: Table displaying data occurrence frequencies.
• Factorial: Product of positive integers up to a given number.
• Fibonacci Sequence: Series where each number is sum of previous two.
• Face Diagonal: Line connecting vertices on different faces of a polyhedron.
• Field: Set of numbers with defined operations (e.g., real numbers).
• Fundamental Theorem of Algebra: Every polynomial has complex roots.

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