Introduction to Fractions
• A fraction represents a part of a whole.
• Example: 1/2 means one part of two equal
  parts.
           Types of Fractions
• - Proper Fractions: Numerator < Denominator
  (e.g., 3/4)
• - Improper Fractions: Numerator >
  Denominator (e.g., 7/4)
• - Mixed Fractions: Whole number + fraction
  (e.g., 1 3/4)
          Equivalent Fractions
• Fractions that represent the same value (e.g.,
  1/2 = 2/4 = 4/8)
• Multiply or divide both numerator and
  denominator by the same number.
          Simplifying Fractions
• Reduce fractions to their simplest form by
  dividing by the GCD.
• Example: 8/12 → Divide by 4 → 2/3
       Operations on Fractions
• - Addition & Subtraction: Make denominators
  the same before operating.
• - Multiplication: Multiply numerators &
  denominators.
• - Division: Multiply by the reciprocal.
          Real-Life Applications
• - Cooking: Measuring ingredients.
• - Finance: Discounts and interest rates.
• - Construction: Measuring lengths and
  proportions.
                 Conclusion
• Understanding fractions is essential in daily
  life and advanced math.
• Practice with real-world problems to
  strengthen understanding.