Question

The rational numbers -5/6 and m/48 are equivalent rational numbers then m=?​

Answer 1

Answer:

$Z\huge\fcolorbox{black}{lime}{AnsweR:}AnsweR:</p><p>\large\boxed{\mathfrak{2^9*(\frac{1}{3})^1^7 }}</p><p>\bold{ExplantioN:}ExplantioN:</p><p>\large\boxed{\mathfrak{\frac{(-2)^2^4*(-3)^1^7*(8)^-^9}{(12)^1^6*(27)^6} }}</p><p>\large\boxed{\mathfrak{\frac{(-2^2^4)*(-3)^1^7*(8)^-^9}{(12)^1^6*(3^3)^6} }}</p><p>\begin{gathered}\large\boxed{\mathfrak{\frac{(-2^2^4)*(-3)^1^7*(8)^-^9}{(12)^1^6*(3)^1^8} }}\\\\\\\large\boxed{\mathfrak{\frac{(-1*2)^2^4*(-1*3)^1^7*2^-^2^7}{2^1^6*2^1^6*3^1^6*3^1^8} }}\end{gathered}</p><p>\large\boxed{\mathfrak{\frac{-1^2^4^+^1^7*2^2^4^+^1^7*3^1^7}{2^3^2*3^3^4} }}</p><p>\large\boxed{\mathfrak{-1^4^1*2^9*3^-^1^7}}</p><p>\large\boxed{\mathfrak{2^9*(\frac{1}{3})^1^7 }}      .</p><p>0)</p><p></p><p>Z\huge\fcolorbox{black}{lime}{AnsweR:}AnsweR:</p><p>\large\boxed{\mathfrak{2^9*(\frac{1}{3})^1^7 }}</p><p>\bold{ExplantioN:}ExplantioN:</p><p>\large\boxed{\mathfrak{\frac{(-2)^2^4*(-3)^1^7*(8)^-^9}{(12)^1^6*(27)^6} }}</p><p>\large\boxed{\mathfrak{\frac{(-2^2^4)*(-3)^1^7*(8)^-^9}{(12)^1^6*(3^3)^6} }}</p><p>\begin{gathered}\large\boxed{\mathfrak{\frac{(-2^2^4)*(-3)^1^7*(8)^-^9}{(12)^1^6*(3)^1^8} }}\\\\\\\large\boxed{\mathfrak{\frac{(-1*2)^2^4*(-1*3)^1^7*2^-^2^7}{2^1^6*2^1^6*3^1^6*3^1^8} }}\end{gathered}</p><p>\large\boxed{\mathfrak{\frac{-1^2^4^+^1^7*2^2^4^+^1^7*3^1^7}{2^3^2*3^3^4} }}</p><p>\large\boxed{\mathfrak{-1^4^1*2^9*3^-^1^7}}</p><p>\large\boxed{\mathfrak{2^9*(\frac{1}{3})^1^7 }}      .</p><p>0)</p><p></p><p>$

Answer 2

Answer:

sirf 5 points ke liye thanks

Step-by-step explanation:

The rational numbers -5/6 and m/48 are equivalent rational numbers then m=?