How to resolve x if $(1 \cdot x) \cdot (1 \cdot x) \cdot (0.58 \cdot x) = 0.3333$

Question

this should be an easy question, but I don't know the answer. I'm sorry I don't have a clue what to search for in the questions already posted. So ... what is x if:

$x \cdot x \cdot (0.58 \cdot x) = 0.3333$

Well, I would like to know how to resolve x with different values for 0.58.

Thank you for your answer! Matthew

Answer 1

Generally:

$$(a\cdot x)(b\cdot x)(c\cdot x) = d$$

means

$$abc\cdot x^3 = d$$

hence

$$x = \sqrt[3]{\frac{d}{abc}}$$

Answer 2

we have $$0.58x^3=0.3333$$ $$x=\sqrt[3]{\frac{0.3333}{0.58}}\approx 0.8314$$