{(169^-3/(196)^-8}^1/48 =____________
(169^-3 / 196^-8)^(1/48) Solution 🎥 Watch Video Solution Q. Find the value of \( \left(\frac{169^{-3}}{196^{-8}}\right)^{\frac{1}{48}} \) ✏️ Solution \( = \left(\frac{(13^2)^{-3}}{(14^2)^{-8}}\right)^{\frac{1}{48}} \) \( = \left(\frac{13^{-6}}{14^{-16}}\right)^{\frac{1}{48}} \) \( = \left(13^{-6} \times 14^{16}\right)^{\frac{1}{48}} \) \( = 13^{-\frac{6}{48}} \times 14^{\frac{16}{48}} \) \( = 13^{-\frac{1}{8}} \times 14^{\frac{1}{3}} \) \( = \frac{14^{1/3}}{13^{1/8}} \) Final Answer: \( \boxed{\dfrac{14^{1/3}}{13^{1/8}}} \) Next Question […]
{(169^-3/(196)^-8}^1/48 =____________ Read More »