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The cube root of this number is 1 more than the smallest prime?
The cube root of this number is 1 more than the smallest prime?
The cube root of this number is more than the smallest prime?
8 if 1 is included as a prime number or 27
Can you have more than one cube root?
No.
Can a number have more than one cube root explain?
Yes, a number can have more than one cube root, but the situation varies depending on whether we are considering real or complex numbers. In the realm of real numbers, every non-zero number has one real cube root. However, in the context of complex numbers, every number has three distinct cube roots due to the properties of complex exponentiation. For example, the cube roots of 1 are 1, ( \frac{-1 + \sqrt{3}i}{2} ), and ( \frac{-1 - \sqrt{3}i}{2} ).
What is a number you can cube to be higher than 600 but less than 800?
To find a number that, when cubed, is greater than 600 but less than 800, we can test the cube roots. The cube root of 600 is approximately 8.43, and the cube root of 800 is about 9.28. Thus, a number like 9 will work, as (9^3 = 729), which is between 600 and 800.
The cube root of this number is 1 more than the smallest prime?
The cube root of this number is 1 more than the smallest prime?
The cube root of this number is one more than the smallest prime?
The cube root of this number is one more than the smallest prime
The cube root of this number is more than the smallest prime?
8 if 1 is included as a prime number or 27
Can you have more than one cube root?
No.
Can a number have more than one cube root explain?
Yes, a number can have more than one cube root, but the situation varies depending on whether we are considering real or complex numbers. In the realm of real numbers, every non-zero number has one real cube root. However, in the context of complex numbers, every number has three distinct cube roots due to the properties of complex exponentiation. For example, the cube roots of 1 are 1, ( \frac{-1 + \sqrt{3}i}{2} ), and ( \frac{-1 - \sqrt{3}i}{2} ).
What is a number you can cube to be higher than 600 but less than 800?
To find a number that, when cubed, is greater than 600 but less than 800, we can test the cube roots. The cube root of 600 is approximately 8.43, and the cube root of 800 is about 9.28. Thus, a number like 9 will work, as (9^3 = 729), which is between 600 and 800.
What is the largest four digit number whose cube root is a prime number?
6859. Cube root of 9999 is 21.54, so find the largest prime number less than that (19), then cube that number. 19^3=6,859
What is a number that you can cube to give an answer bigger than 200 but smaller than 400?
There are two integer answers : 6 and 7. Any value between 5.848 (cube root of 200) and 7.368 (cube root of 400) will satisfy the question.
Which number is smaller than 1000 that is a square and cube root except 64?
729
How I calculate the cube root of large numbers by short tricks?
You need to find the cube root of XTake any number (Y) and cube it.* ....If it is smaller than X, add 2 to Y and cube thatnumber. Repeat that process until you get a cube which is larger than X. Subtract 1 from the last number you cubed and cube that number. This will give you either the exact X you were looking for, or a very close number. * .... If it is larger than X, subtract 2 and cube that number. Repeat until you get a cube which is smaller than X. Add 1 the last number you cubed and cube that number. This will give you either the exact X you were looking for, or a very close number.If you get to "a very close number" then you are seeking a root which will be fractional, and you need to repeat the process above with decimal places.* .... if the cube root of 'the very close number' is Z, add .5 to Z and cube that, and continue fine-tuning the decimal places until you get so close as to make little difference to the result.
What is a cube number bigger than 200 but smaller than 400?
216, 343
Cube number greater than 50 but less than 100?
It is 64 because 4*4*4 = 64
