AB is vertical tower. The point A is on the ground and C is the middle point of AB. The part CB subtend an angle `alpha` at a point P on the ground. If `AP = nAB`, then `tan alpha =`

AB is a vertical pole. The end A is on the level ground .C is the middle point of AB. P is a point on the level ground . The portion BC subtends an angles beta at P. If AP = nAB, then tan beta =

AB is a vertical pole. The end A is on the level ground .C is the middle point of AB. P is a point on the level ground . The portion BC subtends an angles beta at P. If AP = nAB, then tan beta =

AB is a vertical pole. The end A is on the level ground .C is the middle point of AB. P is a point on the level ground . The portion BC subtends an angles beta at P. If AP = nAB, then tan beta =

Let a vertical tower AB have its end A on the level ground. Let C be the mid-point of AB and P be a point on the ground such that AP = 2AB. If sqrtBPC = beta , then tan beta is equal to

Let a vertical tower AB have its end A on the level ground. Let C be the mid-point of AB and P be a point on the ground such that AP = 2AB. If ∠BPC = beta , then tan beta is equal to

Let a vertical tower AB have its end A on the level ground . Let C be the mid -point of AB and P be a point on the ground such that AP =2AB. If anglePC=beta , then tanbeta is equal to

If C is the middle point of AB and P is any point outside AB, then

If C is the middle point of AB and P is any point outside AB, then