The speed of the boat is 26.67 miles per hour. This is calculated by dividing the distance traveled (20 miles) by the time taken (45 minutes converted to hours, which is 0.75 hours).
If the boat is moving downstream, you add the speed of the boat with the speed of the river flow. Therefore, the velocity of the boat downstream is 18 km/h. If the boat is moving upstream, you subtract the river flow speed from the boat's speed, so in this case, it would be 12 km/h.
A downwind sail, such as a spinnaker or a genoa, typically travels the furthest because it is designed to catch wind from behind the boat and harness the wind's energy to propel the boat forward efficiently in downwind conditions.
If the boat is moving upstream at the same speed as the current moving downstream, the boat will appear to be stationary relative to an observer on the shore. This is because the boat's upstream motion is being cancelled out by the downstream motion of the current.
The forces are balanced on a motorboat coasting at a constant speed. The forward force from the motor pushing the boat is equal and opposite to the resistive forces like air and water resistance acting on the boat, resulting in a net force of zero which keeps the boat moving at a constant speed.
boat or ship.
It would be 20 MPH.
Well, isn't that just a happy little question! If a boat travels 10 miles in 30 minutes, we can find its speed by dividing the distance by the time. So, the boat is traveling at a speed of 20 miles per hour. Just imagine all the lovely scenery the boat must be passing by at that gentle pace!
The average speed is(4 x the number of nautical miles the boat traveled in that time) knots.
5580+1/3
Time = Distance/Speed = 10 miles/20 miles per hour = 0.5 hours or 30 minutes.
25 miles.
5 miles
11 mph
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25 miles
The rate of crossing depends on the speed the boat is traveling, not on the distance it has to travel. 25 miles could probably be crossed in approximately forty-five minutes or less.
Let boat speed = X and current speed = Y Downstream speed = boat speed plus current speed = X + Y Upstream speed = boat speed minus current speed = X -Y Downstream speed = 2 miles divided by 3 minutes = 2/3 miles per minute Upstream speed = 2 miles divided by 15 minutes = 2/15 miles per minute X + Y = 2/3 X - Y = 2/15 add equations 2X = 2/3 + 2/15 = 10/15 + 2/15 = 12/15 = 4/5 divide by 2 X = 4/10 = 2/5 use second equation and find Y as X -Y = 2/15 2/5 - Y = 2/15 6/15 - Y = 2/15 Y = 4/15 = current speed = 0.266 miles per minute