If `a b^2c^3, a^2b^3c^4,a^3b^4c^5` are in A.P. `(a ,b ,c >0),` then the minimum value of `a+b+c` is (a)`1` (b)`3` (c)`5` (d)`9`

If ab^2c^3,a^2b^3c^4,a^3b^4c^5 are in AP (a,b,cgt0) thgen the minimum value of a+b+c is

If ab^(2)c^(3),a^(2)b^(3)c^(4),a^(3)b^(4)c^(5) are in A.P.(a,b,c>0), then the minimum value of a+b+c is (a)1(b)3(c)5(d)9

If 4a+3b+2c=5 and a>0,b>0,c>0 then the greatest value of a^2b^3c^4 will be ?

Suppose a,b,c are in A.P and a^2,b^2,c^2 are in G.P If a

If a^(2) + b^(2) + c^(2) = 2(a-b-c)-3 , then the value of 4a - 3b + 5c is

If a , b and c are the side of a triangle, then the minimum value of (2a)/(b+c-a)+(2b)/(c+a-b)+(2c)/(a+b-c)i s (a) 3 (b) 9 (c) 6 (d) 1

Suppose a,b,c are in A.P and a^2 , b^2 , c^2 are in G.P if a

If a^(2)+b^(2)+c^(2)=1 where, a,b, cin R , then the maximum value of (4a-3b)^(2) + (5b-4c)^(2)+(3c-5a)^(2) is

If a^(2)+b^(2)+c^(2)=1 where, a,b, cin R , then the maximum value of (4a-3b)^(2) + (5b-4c)^(2)+(3c-5a)^(2) is