What is Cube Root of 373

• Cube root of 373 is written as $\sqrt[3]{373}$ (Radical form).
• $\sqrt[3]{373}$ = $\sqrt[3]{7.1984 \times 7.1984 \times 7.1984}$ = 7.1984
• In the exponential form, the cube root of 373 is expressed as $(373)^\frac{1}{3}$.

Cube Root by Halley's Method

Halley's method is an iterative technique used to find cube roots. To find the cube root of a number using Halley's method, follow these steps:

Its formula is $\sqrt[3]{a} ≈ x \left( \frac{ \left( x^3 + 2 \times a \right) }{ \left( 2 \times x^3 + a \right) } \right)$ where,

• a = number whose cube root is being calculated = 373
• x = integer guess of its cube root.

Let's assume x as 7. Since 373 lies between 343 (cube of 7) and 512 (cube of 8). So, we will consider the closest cube number here, i.e. 7.

Using the above formula & numbers, let's calculate the cube root of 373