If for the curve `y=x^(3)-x,` the tangent at "P" intersects the curve again at "Q," then `(m_(OQ)+1)/(m_(OP)+1)` is equal to (where "0" is origin and `m_(AB)` represent slope of line joining AB

Tangent at point on the curve y^(2)=x^(3) meets the curve again at point Q. Find (m_(op))/(moq), where O is origin.

Tangent at P(2,8) on the curve y=x^(3) meets the curve again at Q.Find coordinates of Q.

Tangent at (2,8) on the curve y=x^(3) meets the curve again at Q.Find the coordinates of Q .

Tangent at P(2,8) on the curve y=x^(3) meets the curve again at Q. Find coordinates of Q.

If the tangenk drawn at intersects the curve again at y=x^(2) and the tangent at pt (x_(2),y_(2)) intersects the curve again (x_(3),y_(3) then-

Find a point on the curve y=x^(2)+x, where the tangent is parallel to the chord joining (0,0) and (1,2).

The tangent to the curve y=x^(3) at the point P(t, t^(3)) cuts the curve again at point Q. Then, the coordinates of Q are

x- If tangent drawn to the curve f(x)=x^3-9x-1 at P(x_o,f(x_o)) meets the curve again at Q.If m_A denotes the slope of tangent at A and m_op denotes the slope of the line joining O origin and a point B on the curve then: which of the following is/are correct:

If the tangentat P of the curve y^(2)=x^(3) intersect the curve again at Q and the straigta line OP,OQ have inclinations alpha and beta where O is origin,then (tan alpha)/(tan beta) has the value equals to