Let P and Q are two points on the curve `y=log_((1)/(2))(x-0.5)+log_2sqrt(4x^(2)-4x+1)` and P is also on the circle `x^(2)+y^(2)=10`. Q lies inside the given circle such that its abscissa is an integer.
Q. `OP*OQ`, O being the origin is

Let P,Q are two points on the curve y=log_((1)/(2))(x-0.5)+log_(2)sqrt(4x^(2)4x+1) and P is also on the x^(2)+y^(2)=10,Q lies inside the given circle such that its abscissa is an integer.

Let P, Q are two points on the curve y = log_(1/2) (x-0.5)+log_2 sqrt(4x^2 4x+1) and P is also on the x^2+y^2 = 10, Q lies inside the given circle such that its abscissa is an integer.

Let P, Q are two points on the curve y = log_(1/2) (x-0.5)+log_2 sqrt(4x^2- 4x+1) and P is also on the x^2+y^2 = 10, Q lies inside the given circle such that its abscissa is an integer.so x coordinate of P are

Let P, Q are two points on the curve y = log_(1/2) (x-0.5)+log_2 sqrt(4x^2- 4x+1) and P is also on the x^2+y^2 = 10, Q lies inside the given circle such that its abscissa is an integer.so x coordinate of P are

Let P, Q are two points on the curve y = log_(1/2) (x-0.5)+log_2 sqrt(4x^2 4x+1) and P is also on the x^2+y^2 = 10, Q lies inside the given circle such that its abscissa is an integer. a. (1, 2) b. (2, 4) c. (3, 1) d. (3, 5)

Let P and Q are two points on curve y=log_((1)/(2))(x-(1)/(2))+log_(2) sqrt(4x^(2)-4x+1) and P is also on x^(2)+y^(2)=10 . Q lies inside the given circle such that its abscissa is integer. find the largest possible value of |vec(PQ)| .

Let P and Q are two points on curve y=log_((1)/(2))(x-(1)/(2))+log_(2) sqrt(4x^(2)-4x+1) and P is also on x^(2)+y^(2)=10 . Q lies inside the given circle such that its abscissa is integer. Find the smallest possible value of vec(OP)*vec(OQ) where 'O' being origin.

Let P and Q are two points on curve y=log_((1)/(2))(x-(1)/(2))+log_(2) sqrt(4x^(2)-4x+1) and P is also on x^(2)+y^(2)=10 . Q lies inside the given circle such that its abscissa is integer. Find the smallest possible value of vec(OP)*vec(OQ) where 'O' being origin.

If p and Q are two points on the curve y=2^(x+2) such that OP .hat(i)=-1 and QQ hat(i)=2 then the magnitude of (OQ-4 OP) is

P(sqrt2,sqrt2) is a point on the circle x^2+y^2=4 and Q is another point on the circle such that arc PQ= 1/4 circumference. The co-ordinates of Q are