Natural Numbers
Picture it: Imagine counting students entering a classroom: 1, 2, 3, 4...
Simple: Natural numbers are counting numbers beginning from 1.
This official chapter is connected to Sanova AI. Detailed lesson content is currently being prepared.
Numbers are used in money, temperature, measurement, coding, science and everyday decisions. This chapter shows how different number families fit together.
Picture it: Imagine counting students entering a classroom: 1, 2, 3, 4...
Simple: Natural numbers are counting numbers beginning from 1.
Picture it: When every chocolate is eaten, zero chocolates remain.
Simple: Whole numbers are natural numbers together with zero.
Picture it: Temperature can move below zero, so we need negative numbers.
Simple: Integers include negative numbers, zero and positive numbers.
Picture it: A pizza divided into equal parts can be written as a fraction.
Simple: A rational number can be written as p/q, where p and q are integers and q is not zero.
Picture it: Some decimals never end and never repeat in a fixed pattern.
Simple: Irrational numbers cannot be written as an exact fraction p/q.
Picture it: Decimals reveal whether a rational number terminates or repeats.
Simple: A rational number has a terminating or repeating decimal expansion.
Picture it: Picture a road with zero in the middle, negatives on the left and positives on the right.
Simple: Every real number has a unique point on the number line.
Picture it: Instead of writing 2×2×2×2, we write 2⁴.
Simple: Exponents shorten repeated multiplication and follow fixed rules.
0.625 = 625/1000 = 5/8 after dividing numerator and denominator by 125.
Same base, so add powers: 2³⁺⁵ = 2⁸ = 256.