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ML Aggarwal Solutions for Class 9 Maths Chapter 6 Problems on Simultaneous Linear Equations Hence, the students must comprehend the concepts first and then start solving the problems. Practising these problems on a daily basis is the key to scoring high marks in examinations. Jun 12, �� Downstream = (u+v)Km/hr, where �u� is the speed of the boat in still water and �v� is the speed of the stream Speed of Boat in Still Water = ? (Downstream Speed + Upstream Speed) Speed of Stream = ? (Downstream Speed � Upstream Speed) Average Speed of Boat = { (Upstream Speed ? Downstream Speed) / Boat�s Speed in Stii Water}. Suresolv Boats in river problems. Tutorial, Question sets and Solution sets on Boats in myboat348 boatplans for SSC CGL competitive test.. Learn powerful techniques from Tutorial and Solution sets on Boats in river for quick solution.. Practice to solve any MCQ problem on Boats in river in most competitive tests easily and quickly.. List of articles on Boats in river is shown below. River Boat problems are related to relative velocity as observed by a moving or stationary observer. As an example, a motorboat in a river is moving in a river current - water that is moving with respect to an observer on dry land/or the bank. In � but for those problems in which the river current and boat velocities are making an angle with each other one will have to use composition /resolution of velocity vector. If a motorboat were to head straight across a river (that is, if the boat were to point its bow straight towards the other side), it would not reach the shore directly across from its starting point. The river current pushes the motion of the boat and carries it downstream. The river current influences the motion of the boat and carries it downstream. The motorboat may be moving with a velocity of 4 m/s directly across the river, yet the resultant velocity of the boat will be greater than 4 m/s and at an angle in the downstream direction.� If the width of the river is X meters wide, then how much time does it take the boat to travel shore to shore? What distance downstream does the boat reach the opposite shore?� Most students want to use the resultant velocity in the equation since that is the actual velocity of the boat with respect to the shore. Yet the value of 5 m/s is the speed at which the boat covers the diagonal dimension of the river. And the diagonal distance across the river is not known in this case. To solve river boat problems, we need to understand two concepts: The speed of a boat relative to the water is equal to the speed of boat in still water. The velocity of a boat relative to the water ($\vec{v}_{b/w}$) is equal to the difference in velocity of the boat relative to the ground ($\vec{v}_b$) and velocity of water relative to the ground ($\vec{v}_w$) i.e., \begin{align} \vec{v}_{b/w}=\vec{v}_b-\vec{v}_w \nonumber \end{align}. Let us apply these concepts to solve few problems.� Problem: (IIT JEE ) A boat, which has a speed of 5 km/hr in still water, crosses a river of width 1 km along the shortest possible path in 15 minutes. The velocity of the river water is? Solution: The boat crosses the river by the shortest path if it moves perpendicular to the river current.
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