If `a, b, c` are `3` positive numbers in `AP` and `E=(a+8b)/(2b-a)+(8b+c)/(2b-c)` then the value of `E^2` can be

If a,b,c be three positive numbers in A.P. and E=(a+8b)/(2b-a)+(8b+c)/(2b-c) , then a value of E can be

If a,b,c be three positive numbers in A.P. and E=(a+8b)/(2b-a)+(8b+c)/(2b-c) , then a value of E can be

If a,b,c be three positive numbers in A.P. and E=(a+8b)/(2b-a)+(8b+c)/(2b-c) , then a value of E can be

If a,b,c be three positive numbers in A.P. and E=(a+8b)/(2b-a)+(8b+c)/(2b-c) , then a value of E can be

If a, b, and c are positive numbers such that sqrt((a)/(b))=8c and ac=b , what is the value of c?

If a,b,c,d,e are positive real numbers such that,a+b+c+d+e=15 and ab^(2)c^(3)d^(4)e^(5)=(120)^(3).50 then the value of a^(2)+b^(2)+c^(2)+d^(2)+e^(2) is

a, b, c are digits of a 3-digit number such that 64a + 8b + c = 403, then the value of a + b + c + 2013 is

If a,b,c are positive real numbers such that a + b +c=18, find the maximum value of a^2b^3c^4

Suppose a,b,c are in AP ,and a^(2) , b^(2) , c^(2) are in G if a < b < c and a+b+ c =(3)/(2) then the value of a is