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Cube 1 to 20
Cube 1 to 20 is the list of cubes of all numbers from 1 to 20. The values of cubes from 1 to 20 range from 1 to 8000. Memorizing these values will help students to simplify the time-consuming equations quickly. The cube 1 to 20 in the exponential form is expressed as (x)3.
Cube 1 to 20:
- Exponent form: (x)3
- Highest Value: 203 = 8000
- Lowest Value: 13 = 1
1. | Cube 1 to 20 |
2. | Cube 1 to 20 PDF |
3. | How to Calculate Cubes 1 to 20? |
4. | FAQs |
Cubes 1 to 20 Chart
Cubes from 1 to 20
Learning cubes 1 to 20 can help students to recognize all perfect cubes up to 4 digits and approximate a cube root by interpolating between known cubes. The values of cubes 1 to 20 are listed in the table below.
List of All Cubes from 1 to 20 |
|
13 = 1 |
23 = 8 |
33 = 27 |
43 = 64 |
53 = 125 |
63 = 216 |
73 = 343 |
83 = 512 |
93 = 729 |
103 = 1000 |
113 = 1331 |
123 = 1728 |
133 = 2197 |
143 = 2744 |
153 = 3375 |
163 = 4096 |
173 = 4913 |
183 = 5832 |
193 = 6859 |
203 = 8000 |
The students are advised to memorize these cubes 1 to 20 values thoroughly for faster math calculations.
Cube 1 to 20 - Even Numbers
The table below shows the values of cubes 1 to 20 for even numbers.
23 = 8 |
43 = 64 |
63 = 216 |
83 = 512 |
103 = 1000 |
123 = 1728 |
143 = 2744 |
163 = 4096 |
183 = 5832 |
203 = 8000 |
Cube 1 to 20 - Odd Numbers
The table below shows the values of cubes from 1 to 20 for odd numbers.
13 = 1 |
33 = 27 |
53 = 125 |
73 = 343 |
93 = 729 |
113 = 1331 |
133 = 2197 |
153 = 3375 |
173 = 4913 |
193 = 6859 |
How to Calculate the Values of Cube 1 to 20?
Multiplication by itself: In this method, the number is multiplied 3 times and the resultant product gives us the cube of that number. For example, the cube of 11 = 11 × 11 × 11 = 1331. Here, the resultant product “1331” gives us the cube of the number “11”. This method is easy to use for smaller numbers.
Solved Examples on Cube 1 to 20
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Example 1: If a cube has a side of length 20 inches. Find the volume of the cube in cubic inches.
Solution:
Volume of the cube = a3 = 203
Using values from cube 1 to 20 chart;
i.e. V = 8000
Therefore, the volume of the cube = 8000 inches3.
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Example 2: Evaluate 4 times 10 cube plus 9.
Solution:
4 × 103 + 9 = 4 × 1000 + 9 = 4009Therefore, the value of 4 times 10 cube plus 9 is 4009.
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Example 3: Find the volume of a sphere having radius of 11 in. [Use π = 3.14]
Solution:
Volume of a sphere = 4/3 π R3
⇒ V = 4/3 π R3 = 4/3 × 3.14 × 113
⇒ V = 1.333 × 3.14 × 1331 = 5571.06 in3
Therefore, the volume of the sphere is 5571.06 in3
FAQs on Cube 1 to 20
What is the Value of Cube 1 to 20?
The value of cube 1 to 20 is the list of numbers obtained by multiplying an integer three times. It will always be a positive number. Between 1 to 20, the numbers 2, 4, 6, 8, 10, 12, 14, 16, 18, 20 are even cube numbers and 1, 3, 5, 7, 9, 11, 13, 15, 17, 19 are odd cube numbers.
What are the Methods to Calculate Cubes from 1 to 20?
We can calculate the cubes of a number by using repetitive multiplication. For example, the cube of 10 can be calculated by multiplying 10 three times. For Example, 10 × 10 × 10 = 1000.
What is the Sum of all Perfect Cubes from 1 to 20?
The sum of all perfect cubes from 1 to 20 is 9 i.e. 1 + 8 = 9.
What Values of cubes from 1 to 20 are Between 1 and 150 inclusive?
The values of cubes 1 to 20 between 1 and 150 are 13 (1), 23 (8), 33 (27), 43 (64), and 53 (125).
If you take Cubes from 1 to 20, how many of them will be Even Numbers?
The even numbers between 1 to 20 are 2, 4, 6, 8, 10, 12, 14, 16, 18, 20. Since the cubes of even numbers are always even. Therefore, the value of cubes of numbers 2, 4, 6, 8, 10, 12, 14, 16, 18, 20 will be even.
Using Cubes 1 to 20 Chart, find the Value of 2 plus 7 cube plus 1.
The value of 73 is 343. So, 2 + 73 + 1 = 2 + 343 + 1 = 346. Hence, the value of 2 plus 7 cube plus 1 is 346.
How Many Numbers in Cubes 1 to 20 are Odd?
The odd numbers between 1 to 20 are 1, 3, 5, 7, 9, 11, 13, 15, 17, 19. Since the cube of odd numbers is always odd. Therefore, the value of cubes of numbers 1, 3, 5, 7, 9, 11, 13, 15, 17, 19 will be odd.
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