i filled the form but of narsee monji they didnt asked exam date after that i submitted fees and i get message congrats ur form submitted but jab exam date hi nahi dala fhir kaise submitt ho gya abhi admit card mei click ker ra hu toh exam date blank dikha raha hai how
Ramlal was towing a rubber dinghy by motorboat from town A to town B, located x km upstream. At the half way mark, the tow line snapped and the dinghy started drifting downstream. Ramlal realised this when he reached town B. He immediately turned back and travelling at 125% of his former speed, caught up with the dinghy 10 km before town A. The motorboat's speed in still water was what percent greater than the speed of the stream?
Two pipes L and M can fill a tank in 15 hrs and 12 hrs respctively and a third pipe N can empty it in 4 hrs. If the pipes are opened at 8 am, 10 am, 11 am respctively .Find the time when the tabk will be emptied?
12 chairs are arranged in a row and are numbered 1 to 12. 4 men have to be seated in these chairs so that the chairs numbered 1 to 8 should be occupied and no two men occupy adjacent chairs. Find the number of ways the task can be done.
An equilateral triangle ABC of side 40 cm is cut into two pieces in such a way that one piece is an equilateral triangle containing the vertex A and the second piece is a trapezium. Two such trapeziums are placed beside each other to form a parallelogram. What is the perimeter (in cm) of the
ABCD is a rectangle. Diagonals AC and BD intersect at point E. A perpendicular EF is drawn on ADfrom E. F and B are joined. FB and AE intersect at point G and a perpendicular GH is drawn on AD.H and B are joined. HB and AE intersect at I and a perpendicular IJ is drawn on AD. If AB = 10 cm,then what is the length of IJ (in cm)?
A park is in the form of a square of side s. A and B start walking on its boundary in opposite directions, both starting from the same point, P, which is a corner of the park. In the time that A completes 3 rounds of the park, B completes 4. What is the straight line distance between P and the point where A and B meet on their 3rd meeting?
Let f(x) be a polynomial of degree 51 such that when f(x) is divided by (x – 1), (x – 2), (x – 3),...and (x – 51), it leaves 1, 2, 3,... and 51 respectively, as the remainders. Find the value of f(52) + f(0).
S is a set containing all the integers less than 21000, which are the product of three consecutive prime numbers. N is a non-empty subset of S, in which all the elements are relatively prime to each other.If the number of elements in N is maximum possible, then how many such distinct subsets are possible?