Answer:
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The time it will take to travel back upstream to your original point of departure is approximately 38.6 minutes, as determined by calculating the boat's speed against and with the river current.
This question involves understanding the concepts of velocity, time, and distance in physics. It relates to a situation where you are traveling downstream on a river with a certain current and later traveling back upstream against the current.
Firstly, we need to understand that the speed of the boat when it is moving downstream is its own speed plus the speed of the current. Given that you covered 24.3 km in 30 minutes (or 0.5 hours), we can calculate the boat's downstream speed as 24.3 km / 0.5 hours = 48.6 km/h.
The speed of the current is given as 1.50 m/s, which is approximately 5.4 km/h. So, the boat's own speed would be 48.6 km/h (downstream speed) - 5.4 km/h (current speed) = 43.2 km/h.
When heading back upstream, the boat's effective speed would be its own speed minus the speed of the current, which is 43.2 km/h - 5.4 km/h = 37.8 km/h. Now, to find out the time it would take to travel back upstream to the original point, we divide the total distance by the boat's effective speed, i.e., 24.3 km / 37.8 km/h = approximately 0.643 hours or around 38.6 minutes.
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A. Controls and variables are chosen.
B. The initial experiment is designed.
C. The initial hypothesis is formed.
D. Conclusions are drawn.
The gravitational force acting on a 70.0 kg object on Earth is calculated using the formula w=mg and is equal to 686 N.
The gravitational force acting on a 70.0 kg object standing on the earth's surface can be calculated using the formula for weight (which is essentially the gravitational force on the object): w = mg, where m is the mass of the object and g is the acceleration due to gravity. On Earth, g is approximately 9.8 m/s².
Therefore, the gravitational force (weight) acting on this object can be calculated as follows: w = mg = (70.0 kg)(9.8 m/s²) = 686 N. Thus, the gravitational force on this 70.0 kg object standing on the earth's surface is 686 Newtons. It's important to understand that this force will vary if the object is moved to a location where g is different, like on the moon.
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