Cubes from 1 to 50
Students can use the cubes ranging from 1 to 50 to help them solve problems quickly. The cube of a number is the result of multiplying that number by itself three times.
Introduction to Cubes
When a number is multiplied three times, the resulting number is called the cube (x). In other words, the cube of a number (x) is x³ or x-cubed.For example, the cube of 3 is 3 × 3 × 3 = 27, which can be written as 3³ = 27. Any natural number raised to the power of three gives the cube of the original number.
What are Cubes?
Cubes are the values obtained by multiplying a number by itself three times. This can be done with both integers and fractions.The cube of a number (x) is x³ or x-cubed.
Perfect Cubes
A perfect cube is a number that can be written as the product of three identical or equal integers. For example, the number 125 is a perfect cube because 5 × 5 × 5 = 125. However, 121 is not a perfect cube because there is no integer that, when multiplied three times, gives 121.
Cubed Numbers
To find the cube of a whole number (not a fraction), you can multiply the number by itself, and then multiply the result by the same number.For example, the cube of 5 can be written as 5³, which means 5 × 5 × 5 = 125.
Cube of Negative Numbers
The cube of a negative number will always be negative, while the cube of a positive number will always be positive.For example, the cube of -5 is -125, which can be written as -5³.By understanding the properties and applications of cubes, students can use the cubes ranging from 1 to 50 to solve problems more efficiently and gain a deeper understanding of mathematical concepts.
Cubes 1 to 50 table
|
Numberx |
Multiplied three times by itself |
Cubesx3 |
|
1 |
111 |
1 |
|
2 |
222 |
8 |
|
3 |
333 |
27 |
|
4 |
444 |
64 |
|
5 |
555 |
125 |
|
6 |
666 |
216 |
|
7 |
777 |
343 |
|
8 |
888 |
512 |
|
9 |
999 |
729 |
|
10 |
101010 |
1000 |
|
11 |
111111 |
1331 |
|
12 |
121212 |
1728 |
|
13 |
131313 |
2197 |
|
14 |
141414 |
2744 |
|
15 |
151515 |
3375 |
|
16 |
161616 |
4096 |
|
17 |
171717 |
4913 |
|
18 |
181818 |
5832 |
|
19 |
191919 |
6859 |
|
20 |
202020 |
8000 |
|
21 |
212121 |
9261 |
|
22 |
222222 |
10648 |
|
23 |
232323 |
12167 |
|
24 |
242424 |
13824 |
|
25 |
252525 |
15625 |
|
26 |
262626 |
17576 |
|
27 |
272727 |
19683 |
|
28 |
282828 |
21952 |
|
29 |
292929 |
24389 |
|
30 |
303030 |
27000 |
|
31 |
313131 |
29791 |
|
32 |
323233 |
32768 |
|
33 |
333333 |
35937 |
|
34 |
343434 |
39304 |
|
35 |
353535 |
42875 |
|
36 |
363636 |
46656 |
|
37 |
373737 |
50653 |
|
38 |
383838 |
54872 |
|
39 |
393939 |
59319 |
|
40 |
404040 |
64000 |
|
41 |
414141 |
68921 |
|
42 |
424242 |
74088 |
|
43 |
434343 |
79507 |
|
44 |
444444 |
85184 |
|
45 |
454545 |
91125 |
|
46 |
464646 |
97336 |
|
47 |
474747 |
103823 |
|
48 |
484848 |
110592 |
|
49 |
494949 |
117649 |
|
50 |
505050 |
125000 |
Division Method to Find the Cube Root
The division method is analogous to the long division method or the manual square method for obtaining the cube root. Make a set of three-digit numbers from the back to the front. The next step is to find a number that has a cube root that is less than or equal to the supplied integer.
Subtract the obtained number from the specified number and enter the result in the second box. Then, multiply the initial number obtained to obtain the multiplication factor for the next step in the long division procedure. Repeat the above procedure to find the cube root of a number. This lengthy division method is used when the given integer is not a perfect cube number. This method takes a long time to find the cube root of an integer.
Related Links
- Derivative of Inverse Trigonometric functions
- Decimal Expansion Of Rational Numbers
- Cos 90 Degrees
- Factors of 48
- De Morgan’s First Law
- Counting Numbers
- Factors of 105
- Cuboid
- Cross Multiplication- Pair Of Linear Equations In Two Variables
- Factors of 100
- Factors and Multiples
- Derivatives Of A Function In Parametric Form
- Factorisation Of Algebraic Expression
- Cross Section
- Denominator
- Factoring Polynomials
- Degree of Polynomial
- Define Central Limit Theorem
- Factor Theorem
- Faces, Edges and Vertices
- Cube and Cuboid
- Dividing Fractions
- Divergence Theorem
- Divergence Theorem
- Difference Between Square and Rectangle
- Cos 0
- Factors of 8
- Factors of 72
- Convex polygon
- Factors of 6
- Factors of 63
- Factors of 54
- Converse of Pythagoras Theorem
- Conversion of Units
- Convert Decimal To Octal
- Value of Root 3
- XXXVII Roman Numerals
- Continuous Variable
- Different Forms Of The Equation Of Line
- Construction of Square
- Divergence Theorem
- Decimal Worksheets
- Cube Root 1 to 20
- Divergence Theorem
- Difference Between Simple Interest and Compound Interest
- Difference Between Relation And Function
- Cube Root Of 1728
- Decimal to Binary
- Cube Root of 216
- Difference Between Rows and Columns
- Decimal Number Comparison
- Data Management
- Factors of a Number
- Factors of 90
- Cos 360
- Factors of 96
- Distance between Two Lines
- Cube Root of 3
- Factors of 81
- Data Handling
- Convert Hexadecimal To Octal
- Factors of 68
- Factors of 49
- Factors of 45
- Continuity and Discontinuity
- Value of Pi
- Value of Pi
- Value of Pi
- Value of Pi
- 1 bigha in square feet
- Value of Pi
- Types of angles
- Total Surface Area of Hemisphere
- Total Surface Area of Cube
- Thevenin's Theorem
- 1 million in lakhs
- Volume of the Hemisphere
- Value of Sin 60
- Value of Sin 30 Degree
- Value of Sin 45 Degree
- Pythagorean Triplet
- Acute Angle
- Area Formula
- Probability Formula
- Even Numbers
- Complementary Angles
- Properties of Rectangle
- Properties of Triangle
- Co-prime numbers
- Prime Numbers from 1 to 100
- Odd Numbers
- How to Find the Percentage?
- HCF Full Form
- The Odd number from 1 to 100
- How to find HCF
- LCM and HCF
- Calculate the percentage of marks
- Factors of 15
- How Many Zeros in a Crore
- How Many Zeros are in 1 Million?
- 1 Billion is Equal to How Many Crores?
- Value of PI
- Composite Numbers
- 100 million in Crores
- Sin(2x) Formula
- The Value of cos 90°
- 1 million is equal to how many lakhs?
- Cos 60 Degrees
- 1 Million Means
- Rational Number
- a3-b3 Formula with Examples
- 1 Billion in Crores
- Rational Number
- 1 Cent to Square Feet
- Determinant of 4×4 Matrix
- Factor of 12
- Factors of 144
- Cumulative Frequency Distribution
- Factors of 150
- Determinant of a Matrix
- Factors of 17
- Bisector
- Difference Between Variance and Standard Deviation
- Factors of 20
- Cube Root of 4
- Factors of 215
- Cube Root of 64
- Cube Root of 64
- Cube Root of 64
- Factors of 23
- Cube root of 9261
- Cube root of 9261
- Determinants and Matrices
- Factors of 25
- Cube Root Table
- Factors of 28
- Factors of 4
- Factors of 32
- Differential Calculus and Approximation
- Difference between Area and Perimeter
- Difference between Area and Volume
- Cubes from 1 to 50
- Cubes from 1 to 50
- Curved Line
- Differential Equations
- Difference between Circle and Sphere
- Cylinder
- Difference between Cube and Cuboid
- Difference Between Constants And Variables
- Direct Proportion
- Data Handling Worksheets
- Factors of 415
- Direction Cosines and Direction Ratios Of A Line
- Discontinuity
- Difference Between Fraction and Rational Number
- Difference Between Line And Line Segment
- Discrete Mathematics
- Disjoint Set
- Difference Between Log and Ln
- Difference Between Mean, Median and Mode
- Difference Between Natural and whole Numbers
- Difference Between Qualitative and Quantitative Research
- Difference Between Parametric And Non-Parametric Tests
- Difference Between Permutation and Combination
Frequently Asked Questions on Cubes from 1 to 50
Learning the cubes from 1 to 50 is beneficial for students as it helps them quickly solve problems involving cube calculations. Having a reference for the cubes of numbers from 1 to 50 allows students to perform complex calculations more efficiently without the need for a calculator or extensive computations.
The cube of a number is calculated by multiplying the number by itself three times. For example, the cube of 4 is 4 × 4 × 4 = 64, which can be written as 4³.
A perfect cube is a number that can be expressed as the product of three identical integers. For example, 27 is a perfect cube because it can be written as 3 × 3 × 3 = 27.
The cube of a negative number will always be negative, while the cube of a positive number will always be positive. For instance, the cube of -5 is -125, while the cube of 5 is 125.