" If "^(A_(0))

A_(0),A_(1),A_(2),A_(3),A_(4),A_(5) be a regular hexagon inscribed in a circle of unit radius,then the product of (A_(0)A_(1)*A_(0)A_(2)*A_(0)A_(4) is equal to

Let A_(0) be the area enclined by the orbit in a hydrogen atom .The graph of in (A_(0) //A_(1)) againest in(pi)

Let A_(0) be the area enclined by the orbit in a hydrogen atom .The graph of in (A_(0) //A_(1)) againest in(pi)

Let A_(0) be the area enclined by the orbit in a hydrogen atom .The graph of in (A_(0) //A_(1)) against ln(n)

Let A_(0) be the area enclosed by the orbit in a hydrogen atom .The graph of ln (A_(0) //A_(1)) against ln(n)

Let A_(0),A_(1),A_(2),A_(3),A_(4) and A_(5) be the consecutive vertices of a regular hexagon inscribed in a circle of radius 1 unit. Then the product of the lengths of A_(0)A_(1) , A_(0)A_(2) and A_(0)A_(4) is

Let A_(0)A_(1)A_(2)A_(3)A_(4)A_(5) be a regular hexagon inscribed in a circle of unit radius. Then the product of the lengths of the segments A_(0)A_(1) , A_(0)A_(2) and A_(0)A_(4) is

If e^(e^(x)) = a_(0) +a_(1)x +a_(2)x^(2)+... ,then find the value of a_ (0)

Concept : Let a_(0)x^(n)+a_(1)x^(n-1)+…+a_(n-1)x+a_(n)=0 be the nth degree equation with a_(0),a_(1),…a_(n) integers. If p/q is a rational root of this equation, then p is a divisor of a_(n) and q is a divisor of a_(0) . If a_(0)=1 , then every rational root of this equation must be an integer. The rational roots of the equation 3x^(3)-x^(2)-3x+1=0 are in