Reciprocal of a/b = 1/(a/b) = b/aR.K wrote:If a and b are positive integers, then what is the ratio of a/b to its reciprocal?
Hence, ratio of a/b to b/a = (a/b)/(b/a) = (a*a)/(b*b) = a²/b²
Reciprocal of a/b = 1/(a/b) = b/aR.K wrote:If a and b are positive integers, then what is the ratio of a/b to its reciprocal?
Anurag@Gurome wrote:Ratio of any non-zero number to its reciprocal is always 1.R.K wrote:If a and b are positive integers, then what is the ratio of a/b to its reciprocal?
Here, a/b is a non-zero quantity.
Reciprocal of a/b = 1/(a/b) = b/a
Hence, ratio of a/b to b/a = (a/b)/(b/a) = 1
See my first post.R.K wrote:but in my book, the answer is a^2/b^2
how is it possible????/