Algebra (Secondary)

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3D Geometry Arithmetic and Geometric Progressions Arithmetic and Geometric Progressions - Applications Arithmetic and Geometric Progressions - Case Studies Arithmetic and Geometric Progressions - Problem Set Binomial Theorem Binomial Theorem (Intro) Binomial Theorem (Intro) - Applications Binomial Theorem (Intro) - Case Studies Binomial Theorem (Intro) - Problem Set Complex Numbers and Quadratic Equations Coordinate Geometry - Circles Coordinate Geometry - Straight Lines Differential Equations Factorization Techniques Factorization Techniques - Applications Factorization Techniques - Case Studies Factorization Techniques - Problem Set Indices and Surds Indices and Surds - Applications Indices and Surds - Case Studies Indices and Surds - Problem Set Inequalities and Their Applications Inequalities and Their Applications - Applications Inequalities and Their Applications - Case Studies Inequalities and Their Applications - Problem Set Integral Calculus Limit, Continuity and Differentiability Linear Equations in One Variable Linear Equations in One Variable - Applications Linear Equations in One Variable - Case Studies Linear Equations in One Variable - Problem Set Linear Programming Basics Linear Programming Basics - Applications Linear Programming Basics - Case Studies Linear Programming Basics - Problem Set Mathematical Induction Matrices and Determinants Pair of Linear Equations - Word Problems Pair of Linear Equations - Word Problems - Applications Pair of Linear Equations - Word Problems - Case Studies Pair of Linear Equations - Word Problems - Problem Set Permutations and Combinations Polynomials - Introduction Polynomials - Introduction - Applications Polynomials - Introduction - Case Studies Polynomials - Introduction - Problem Set Polynomials - Roots and Factor Theorem Polynomials - Roots and Factor Theorem - Applications Polynomials - Roots and Factor Theorem - Case Studies Polynomials - Roots and Factor Theorem - Problem Set Quadratic Equations Quadratic Equations - Applications Quadratic Equations - Case Studies Quadratic Equations - Problem Set Quadratic Formula Applications Quadratic Formula Applications - Applications Quadratic Formula Applications - Case Studies Quadratic Formula Applications - Problem Set Sequences and Series Sets, Relations and Functions Simultaneous Linear Equations Simultaneous Linear Equations - Applications Simultaneous Linear Equations - Case Studies Simultaneous Linear Equations - Problem Set Trigonometry - Advanced Problems Vector Algebra
Q. Which of the following represents the solution to the inequality: x^2 - 5x + 6 > 0?
  • A. (2, 3)
  • B. (3, ∞) ∪ (-∞, 2)
  • C. (2, ∞)
  • D. (3, 2)
Q. Which of the following represents the solution to the inequality: x^2 - 9 > 0?
  • A. (-3, 3)
  • B. (-∞, -3) ∪ (3, ∞)
  • C. [-3, 3]
  • D. (-3, 3]
Q. Which of the following represents the standard form of a linear equation?
  • A. y = mx + b
  • B. Ax + By = C
  • C. y = ax^2 + bx + c
  • D. x^2 + y^2 = r^2
Q. Which of the following values satisfies the inequality: -3x + 6 < 0?
  • A. x = 1
  • B. x = 2
  • C. x = -1
  • D. x = -2
Q. Which of the following values satisfies the inequality: 3x + 4 < 10?
  • A. x = 1
  • B. x = 2
  • C. x = 3
  • D. x = 4
Q. Which of the following values satisfies the inequality: 4 - x > 1?
  • A. x < 3
  • B. x > 3
  • C. x = 3
  • D. x ≤ 3
Q. Which of the following values satisfies the inequality: 4x - 1 < 3?
  • A. x = 1
  • B. x = 0
  • C. x = 2
  • D. x = -1
Q. Which of the following values satisfies the inequality: 4x - 1 < 3x + 2?
  • A. x < 3
  • B. x > 3
  • C. x < 1
  • D. x > 1
Q. Which of the following values satisfies the inequality: 5 - 2x > 1?
  • A. x < 2
  • B. x > 2
  • C. x < 1
  • D. x > 1
Q. Which of the following values satisfies the inequality: 5 - x > 2?
  • A. x < 3
  • B. x > 3
  • C. x < 5
  • D. x > 5
Q. Which of the following values satisfies the inequality: x/3 + 2 < 5?
  • A. x < 9
  • B. x > 9
  • C. x = 9
  • D. x = 6
Q. Which polynomial has a root at x = -1?
  • A. x^2 + 2x + 1
  • B. x^2 - 2x + 1
  • C. x^2 + x - 2
  • D. x^2 - x - 2
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