If `p/q and r/s ` are two rational number such that `q and s` do not have a common factor other then 1 ie . HCF of `q and s` is 1 then `p/q + r/s = (p xx s + r xx q)/(q xx s)`

If p,q,r,s are natural numbers such that p>=q>=r If 2^(p)+2^(q)+2^(r)=2^(s) then

Given that (p)/(q) and (r)/( s) are two rational numbers with different denominators and both of them are in standard form. To compare these rational numbers we say that: (square )/( square) lt (square)/( square) . If p xx s lt r xx q

If p /q = r/s , then ((p +q)/( r + s )) = ?

if p,q,r and s are in proportion then p/q = _________

P Q R S is a square such that P R\ a n d\ S Q intersect at Odot State the measure of /_P O Q

If p,q,r,s are proportional then ((p-q)(p-r))/(p)=

If p,q,r,s,t are numbers such that p+q lt r+s q+r lt s+t r+s lt t+p s+t lt p+q thn the largest and smallest numbers are