The value of $\left(\dfrac{b}{x^a}\right)^{b+c} \cdot \left(\dfrac{c}{x^b}\right)^{c+a} \cdot \left(\dfrac{a}{x^c}\right

Question

The value of $\left(\dfrac{b}{x^a}\right)^{b+c} \cdot \left(\dfrac{c}{x^b}\right)^{c+a} \cdot \left(\dfrac{a}{x^c}\right)^{a+b}$-style identity in Example 13 simplifies to:

Accepted Answer

$1$

Answer

$0$

Answer

$abc$

Answer

$a + b + c$

The value of (bxa)b+c⋅(cxb)c+a⋅(axc)a+b\left(\dfrac{b}{x^a}\right)^{b+c} \cdot \left(\dfrac{c}{x^b}\right)^{c+a} \cdot \left(\dfrac{a}{x^c}\right)^{a+b}(xab​)b+c⋅(x-style identity in Example 13 simplifies to:

The value of $\left(\dfrac{b}{x^a}\right)^{b+c} \cdot \left(\dfrac{c}{x^b}\right)^{c+a} \cdot \left(\dfrac{a}{x^c}\right)^{a+b}$ -style identity in Example 13 simplifies to: