What is (54)^1/3, thanks?

Question

What is (54)^1/3, thanks?

Answer 1

The denominator of a fractional power is defined as a root.

For example

8^(1/3) is the Cube root of 8, or 2.

Note that when you raise a power to another power, you multiply...

(2^3)^2 = 2^6

So

(2^3)^(1/3) = 2^(3*1/3) = 2^1 = 2

To answer your question....

54 = 2*27

The cube root of 27 is 3  (3*3*3 = 27)

54^(1/3) = 3*2^(1/3) = 3 times the cube root of 2 = approx. 3.77976315

Answer 2

I get approximately 3.77976.

Answer 3

(54)^ 1/3 can be seen as (2*27)^ 1/3

= (2)^ 1/3 * (27)^1/3

= 3* (2^ 1/3)

= 3*1.259921

= 3.77976

You can use (anti)log tables for it.

Answer 4

54^(1/3) = the cube root of 54.

Answer 5

54^(1/3)

= ³√54

= 3.7797631496846193...

Answer 6

3 cube rt. of 2