Cubes from 1 to 25

Value Of Cubes From 1 to 30 [PDF Download] A cube is a number that is multiplied three times by itself. The cube is written as an exponential form of x 3. Here is the list of cubes from 1 to 30 in the exponent form. The Highest value is 30 3 = 27000 and The Lowest value is 1 3 = 1. Cubes from 1 to 30, Cubes Chart List of cubes 1 to 30 1 3 = 1 2 3 = 8 3 3 = 27 4 3 = 64 5 3 = 125 6 3 = 216 7 3 = 343 8 3 = 512 9 3 = 729 10 3 = 1000 11 3 = 1331 12 3 = 1728 13 3 = 2197 14 3 = 2744 15 3 = 3375 16 3 = 4096 17 3 = 4913 18 3 = 5832 19 3 = 6859 20 3 = 8000 21 3 = 9261 22 3 = 10648 23 3 = 12167 24 3 = 13824 25 3 = 15625 26 3 = 17576 27 3 = 19683 28 3 = 21952 29 3 = 24389 30 3 =27000 How to calculate the value of the cube? • The same number is multiplied three times by itself then the cube is obtained. We know the cube is written as an exponential form of x 3. x 3= x * x * x • Then apply for any number 5 3 = 5 * 5 * 5 = 125 • From this x 3 we can calculate any number of cubes. • Try and calculate 1 to 30 cubes.

Find cubes of number 1 to 25: Cube of a number x is equivalent to x × x × x. 1 3 = 1 2 3 = 8 3 3 = 27 4 3 = 64 5 3 = 125 6 3 = 216 7 3 = 343 8 3 = 512 9 3 = 729 10 3 = 1000 11 3 = 1331 12 3 = 1728 13 3 = 2197 14 3 = 2744 15 3 = 3375 16 3 = 4096 17 3 = 4913 18 3 = 5832 19 3 = 6859 20 3 = 8000 21 3 = 9261 22 3 = 10648 23 3 = 12167 24 3 = 13824 25 3 = 15625 Hence, cube of numbers 1 to 25 are equal to 1 , 8 , 27 , 64 , 125 , 216 , 343 , 512 , 729 , 1000 , 1331 , 1728 , 2197 , 2744 , 3375 , 4096 , 4913 , 5832 , 6859 , 8000 , 9261 , 10648 , 12167 , 13824 , 15625 respectively. Q. Solve the following based on the instructions given: (1) Cube root of 729 (Write in symbols) (2) 25 + x (Write the degree of the polynomials) (3) - 512 3 = - 8 (Write in words) (4) (13) 3 (Evaluate) (5) m - 1 m + 4 (Write giving reasons whether it is a polynomial or not) (6) −343 (Write the number whose cube is the given number)

Value Of Cubes From 1 to 30 [PDF Download] A cube is a number that is multiplied three times by itself. The cube is written as an exponential form of x 3. Here is the list of cubes from 1 to 30 in the exponent form. The Highest value is 30 3 = 27000 and The Lowest value is 1 3 = 1. Cubes from 1 to 30, Cubes Chart List of cubes 1 to 30 1 3 = 1 2 3 = 8 3 3 = 27 4 3 = 64 5 3 = 125 6 3 = 216 7 3 = 343 8 3 = 512 9 3 = 729 10 3 = 1000 11 3 = 1331 12 3 = 1728 13 3 = 2197 14 3 = 2744 15 3 = 3375 16 3 = 4096 17 3 = 4913 18 3 = 5832 19 3 = 6859 20 3 = 8000 21 3 = 9261 22 3 = 10648 23 3 = 12167 24 3 = 13824 25 3 = 15625 26 3 = 17576 27 3 = 19683 28 3 = 21952 29 3 = 24389 30 3 =27000 How to calculate the value of the cube? • The same number is multiplied three times by itself then the cube is obtained. We know the cube is written as an exponential form of x 3. x 3= x * x * x • Then apply for any number 5 3 = 5 * 5 * 5 = 125 • From this x 3 we can calculate any number of cubes. • Try and calculate 1 to 30 cubes.

Find cubes of number 1 to 25: Cube of a number x is equivalent to x × x × x. 1 3 = 1 2 3 = 8 3 3 = 27 4 3 = 64 5 3 = 125 6 3 = 216 7 3 = 343 8 3 = 512 9 3 = 729 10 3 = 1000 11 3 = 1331 12 3 = 1728 13 3 = 2197 14 3 = 2744 15 3 = 3375 16 3 = 4096 17 3 = 4913 18 3 = 5832 19 3 = 6859 20 3 = 8000 21 3 = 9261 22 3 = 10648 23 3 = 12167 24 3 = 13824 25 3 = 15625 Hence, cube of numbers 1 to 25 are equal to 1 , 8 , 27 , 64 , 125 , 216 , 343 , 512 , 729 , 1000 , 1331 , 1728 , 2197 , 2744 , 3375 , 4096 , 4913 , 5832 , 6859 , 8000 , 9261 , 10648 , 12167 , 13824 , 15625 respectively. Q. Solve the following based on the instructions given: (1) Cube root of 729 (Write in symbols) (2) 25 + x (Write the degree of the polynomials) (3) - 512 3 = - 8 (Write in words) (4) (13) 3 (Evaluate) (5) m - 1 m + 4 (Write giving reasons whether it is a polynomial or not) (6) −343 (Write the number whose cube is the given number)