The speed of a stream is easy to calculate. Simply measure the distance that a motorboat has traveled upstream, and divide this by the time it took for it to travel this distance. Let’s say that we know from our experiment that the motorboat traveled 35 kilometers upriver over the course of an hour. In this case, the speed of our stream would be 1 kilometer per hour (1/1). We can also use this simple formula to find the speed of a stream that we don’t know the distance traveled.
A Motorboat Traveled 35 km Upstream on a River, so what is the Speed of the Stream
If you take the boat’s speed and divide it by the stream’s width, you’ll get an idea of how fast the stream is flowing. So let’s say that our boat traveled up 35 km in total. And for argument’s sake, let’s assume that there are no means to accelerate or decelerate the boat and that it is just going at a constant speed.
The underlying principle of momentum tells us that the faster we go, the more momentum we have. And in fact, our boat has more momentum than the river itself — so of course we’ll be going faster than the river.
But how fast? The formula is (boat’s speed) / (stream’s width). Notice that this formula assumes no acceleration. If we assume that the boat can move from point to point without acceleration, then we’ll be able to calculate the actual speed of our boat.
The formula is (boat’s speed) / (stream’s width). Notice that this formula assumes no acceleration. If we assume that the boat can move from point to point without acceleration, then we’ll be able to calculate the actual speed of our boat.
Our solar panels produce just enough power for us to use a laptop and run a few household appliances.
So the calculation is:
(35km) / (20km) = 1.75 m/s ≈ 1.5 m/s
So what does that mean? Well, a person walking at 1 km/h moves faster than the river! So, from our boat’s perspective, it might seem like we are going pretty fast even though that might be slower than you and me walking on land.
So if you’re on a boat, feel free to go faster! Or better yet, get on the water and go surfing!
A better understanding of how rivers move will greatly improve your ability to answer this question.
A better understanding of how rivers move will greatly improve your ability to answer this question. The speed of a river depends on many factors, including its shape and size, as well as other factors such as wind conditions and rainstorms.
The speed of a stream depends on how fast the water flows through its channel; this is called stream velocity (or discharge). Stream velocity can be measured by measuring how much water passes through an opening per second: if you have an opening that is twice as wide as your fist and there are two people standing next to each other holding their hands flat at arm’s length apart, they’ll pass through twice as much water every second!
The water in a river moves at different speeds depending on the shape of its channel. If it’s shallow and straight, there is less resistance than if you have a deep bendy curve with lots of curves and turns. However, because we’re talking about something that moves quite slowly through space (like how we walk), this doesn’t make much difference in practice.
This question is a great example of how understanding the way rivers move can help us better understand our world. It is also an excellent example of the use of math and science in everyday life. We hope that you have enjoyed reading this article and learning more about how math can be applied to real-world situations.