" (i) "V=5x^(2)-25x

Find the possible dimensions for the cuboids whose volume is V=5x^(2)-25x

If the lengths of tangents drawn to the circles x^(2) + y^(2) - 8x + 40 = 0 5x^(2) + 5y^(2) - 25x + 80 = 0 x^(2) + y^(2) - 8x + 16y + 160 = 0 From the point P are equal, then P is equal to

25 x e^(-5x)

The volume of a given mass of gas at 273K is x ? The volume of it at 20^(0)C is V_(20) .Then its volume at 25^(0)C is (1) 25x (2) V_(20) +(25x)/(273) (3) V_(20) +(5x)/(273) (4) V_(20) X5x

(10x^(2)+15x+63)/(5x^(2)-25x+12)=(2x+3)/(x-5)

If x=3 and y=-1, find the values of each of the using identity: ((5)/(x)+5x)((25)/(x^(2))-25+25x^(2))

lim_(x rarr oo) (5x^(2))/(sqrt(25x^(4)+13x^(3)+14x^(2)+17x+6)) is ______.