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Algebra.
Angles on a Straight Line And at a Point
Area of figures
Arithmetic Processes
Cost & Selling Price
DECIMALS: Approximations
DECIMALS: Multiplication and Division Of Decimals
Elementary Probability.
Elementary Statistics
Equations: Quadratic
FRACTIONS: Fractions & Decimals.
FRACTIONS: Operations
FRACTIONS: Types
FUNCTIONS: Mapping
FUNCTIONS: Operations
Factors and Multiples
GEOMETRY - Triangles : Types
GEOMETRY - Triangles : angles
GEOMETRY: Coordinate
GEOMETRY: Shapes
Indices
Inequality
Logic
Matrix
NUMBER & NUMERATION: Integers
NUMBER & NUMERATION: Interest - Simple And Compound
NUMBER & NUMERATION: Irrational Numbers
NUMBER & NUMERATION: Natural Numbers
NUMBER & NUMERATION: Number Manipulation
NUMBER & NUMERATION: Ratio
NUMBER & NUMERATION: Rational Numbers
NUMBER & NUMERATION: Real Numbers
NUMBER & NUMERATION: Scale
NUMBERS: Place Value
Network
Number Order
PROGRESSION: Arithmetic
PROGRESSION: Geometric
PROPORTIONS: Direct
PROPORTIONS: Indirect
Points, Lines & Angles: Angles
Points, Lines & Angles: Line
Points, Lines & Angles: Points
Polygons
Polynomials
SETS: Introduction
SETS: Operation
Significant Figures
Standard Form
Subject of Formula
TIME: The measure of time
TIME: Time Zones
TRIGONOMETRY: Bearings
TRIGONOMETRY: Operations
The Number Line
The area Of A Triangle
Trigonometric functions
Vector
5/31 MCQs for:
NUMBER & NUMERATION: Real Numbers
Which of the following statements is false?
Every integer is a rational number.
All real numbers can be represented on the number line.
All irrational numbers are negative.
The square root of a perfect square is rational.
Which operation will always yield a rational number when applied to real numbers?
Subtraction of two rational numbers.
None of the above.
Multiplication of an irrational and a rational number.
Addition of two irrational numbers.
Which of the following numbers is both rational and an integer?
√4.
-5.5.
√2.
π.
Which number represents a real number but not a rational number?
-3.
0.
1.
√7.
What is the product of two irrational numbers?
Always irrational.
Undefined.
Always rational.
Sometimes rational.