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All 8 lessons in Indices I

  1. 1. What Is an Index? Notation and Expansion

    Understand index notation as repeated multiplication, expand and condense expressions, and memorize common base powers.

  2. 2. Laws of Indices: Multiplication and Division

    Apply the multiplication and division laws of indices to simplify numbers and algebraic expressions.

  3. 3. The Power Laws: Power of a Power, Product, and Quotient

    Apply the power of a power, product power, and quotient power laws to simplify expressions and change bases in algebraic indices.

  4. 4. The Zero Index and Negative Indices

    Derive and evaluate expressions containing zero and negative indices, including fractions and algebraic terms.

  5. 5. Laws of Indices: Fractional Indices (Roots)

    Interpret and evaluate expressions with fractional indices, converting between index notation and root notation.

  6. 6. Laws of Indices: Mastery and WAEC-Style Practice

    Integrate multiplication, division, zero, negative, power, and fractional laws to simplify complex algebraic expressions at a WAEC standard.

  7. 7. Changing the Base: Simplification with Mixed Bases

    Simplify complex index expressions by converting mixed bases to common prime bases and factoring expressions containing addition or subtraction.

  8. 8. Exponential Equations: Matching Bases to Solve

    Solve single and simultaneous exponential equations by equating identical bases.

Unit code SSNP5