Suppose `a,b` are positive real numbers such that `asqrta+bsqrtb=183` and `asqrtb+bsqrta=182` then find `(9/5) \ (a+b)`.

Suppose a, b are positive real numbers such that asqrt(a) + b sqrt(b) = 183, asqrt(b) + bsqrt(a) = 182 . Find 9/5(a-b) .

If a, b are positive real numbers, then |x|le a hArr

Suppose is a positive real number such that a^(5)-a^(3)+a=2 . Then

Let a and b be two positive real numbers such that at asqrt(a) + bsqrt(b) = 32 and asqrt(b) + bsqrt(a) = 31 . What is the value of (5(a+b))/7 ?

If a,b,c, are positive numbers such that 2a+3b+4c=9, then

If a,b,c are distinct positive real numbers, then

If a,b,c are distinct positive real numbers, then