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The weight of the block of steel is 88 N, much greater than the buoyant force There is a net downward force, so the block will sink to the bottom of the tank The net downward force, its apparent weight, is less than its real weight All objects in a liquid, even those that sink, have an apparent weight that is less than when the object is in air The apparent weight can be expressed by the equation Fapparent Fg Fbuoyant For the block of steel, the apparent weight is 88 N 098 N, or 78 N The weight of the soda can is 098 N, the same as the weight of the water displaced There is, therefore, no net force, and the can will remain wherever it is placed in the water It has neutral buoyancy Objects with neutral buoyancy are described as being weightless; their apparent weight is zero This property is similar to that experienced by astronauts in orbit, which is why astronaut training sometimes takes place in swimming pools The weight of the ice cube is 088 N, less than the buoyant force, so there is a net upward force, and the ice cube will rise At the surface, the net upward force will lift part of the ice cube out of the water As a result, less water will be displaced, and the upward force will be reduced The ice cube will float with enough volume in the water so that the weight of water displaced equals the weight of the ice cube An object will float if its density is less than the density of the fluid in which it is immersed Ships Archimedes principle explains why ships can be made of steel and still float; if the hull is hollow and large enough so that the average density of the ship is less than the density of water, the ship will float You may have noticed that a ship loaded with cargo rides lower in the water than a ship with an empty cargo hold You can demonstrate this effect by fashioning a small boat out of folded aluminum foil The boat should float easily, and it will ride lower in the water if you add a cargo of paper clips If the foil is crumpled into a tight ball, the boat will sink because of its increased density Similarly, the continents of Earth float upon a denser material below the surface The drifting motion of these continental plates is responsible for the present shapes and locations of the continents Other examples of Archimedes principle in action include submarines and fishes Submarines take advantage of Archimedes principle as water is pumped into or out of a number of different chambers to change the submarine s average density, causing it to rise or sink Fishes that have swim bladders also use Archimedes principle to control their depths Such a fish can expand or contract its swim bladder, just like you can puff up your cheeks To move upward in the water, the fish expands its swim bladder to displace more water and increase the buoyant force The fish moves downward by contracting the volume of its swim bladder.

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Figure 13-14 A block of steel (a), an aluminum can of soda (b), and an ice cube (c) all have the same volume, displace the same amount of water, and experience the same buoyant force However, because their weights are different, the net forces on the three objects are also different

The pwmout documentation in the manual includes formulas to compute the values of period and duty cycle for the specific waveform you want to generate, but it s easier to use the Pwmout Wizard in the Programming Editor; just choose PICAXE | Wizards | Pwmout in the menu structure Be sure to select the clock speed that you re using, or the wizard s values will be way off the mark

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Archimedes Principle A cubic decimeter, 100 10 3 m3, of a granite building block is submerged in water The density of granite is 270 103 kg/m3 a What is the magnitude of the buoyant force acting on the block b What is the apparent weight of the block

Sketch the cubic decimeter of granite immersed in water Show the upward buoyant force and the downward force due to gravity acting on the granite Known:

Unknown:

2. Perhaps someone should write a paper called Multiple Inheritance Considered Harmful. Someone, someplace probably has .

a Calculate the buoyant force on the granite block Fbuoyant waterVg (100 103 kg/m3)(100 10 3 m3)(980 m/s2) 980 N

b Calculate the granite s weight and then find its apparent weight Fg mg graniteVg (270 103 kg/m3)(100 10 265 N Fapparent

m3)(980 m/s2)

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Pwmout differs from most other PICAXE commands once your program executes a pwmout statement, the specified waveform is continuously generated in the background until the command is cancelled or modified This feature is what makes pwmout so useful for motor control; whenever the processor wants to change your robot s speed or direction, it just needs to issue another pair of pwmout commands to do so (one for each motor) However, there s an even better way to accomplish the same goal: the pwmduty command Once you have issued an initial pwmout command, pwmduty enables you to update the duty cycle whenever necessary The main advantage of the pwmduty command is that it doesn t reset the processor s internal timer each time it s used, as the pwmout command does, so the transition from one duty cycle value to another is simpler (and probably a little faster) The syntax is also a little simpler: pwmduty pin, duty cycles The software for Experiment 3 (Exp3SpeedTestbas) is presented in Listing 17-2 In it, I have configured the pwmout command to generate a 5kHz signal at the 20X2 s default clock speed of 8MHz You certainly can lower that if you want, but some motors produce an annoying hum or buzz at lower frequencies Download Exp3-SpeedTestbas to the same master processor setup we just used in Experiment 2; your motor should repetitively cycle through two speeds (fast and slow) in the same direction If it either runs too fast or not at all when 75 percent PWM is applied, you will need to change the duty cycle value to obtain the desired results; use the Pwmout Wizard to adjust the value as necessary (Don t forget to set the clock speed to the 20X2 s default of 8MHz)

265 N

Are the units correct The forces and apparent weight are in newtons, as expected Is the magnitude realistic The buoyant force is about one-third the weight of the granite, a sensible answer because the density of water is about one-third that of granite

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