Computing - Go Dice Bluetooth

 Teaching topics like Bluetooth can be boring - so spicing this up a little using the Bluetooth Go Dice. We can get the values, and the orientation of the dice, whether they are being rolled or not and then we can program them so we can count the total or change the values

Negative feedback

 Negative feedback is a difficult concept to try and get over so I tried using a balance board and the @pascoscientific smart cart strapped to my chest using the accelerometers to show my movement in the X Y and Z axis as I tried to keep my balance.

Density determination

Objective: Students will be able to determine the density of regular, irregular objects and liquids using the formula: Density = Mass/Volume

Materials:

• Regular objects (e.g. cubes, spheres)
• Irregular objects (e.g. rock, piece of wood)
• Various liquids (e.g. water, oil, alcohol)
• Scale
• Graduated cylinder
• Ruler

Introduction (10 minutes):

• Begin by reviewing the concept of density and its formula: Density = Mass/Volume
• Show examples of regular and irregular objects and liquids and ask students to guess their densities

Activity (30 minutes):

• Divide students into groups of 2-3
• Provide each group with regular and irregular objects and liquids
• Have students use the scale to measure the mass of each object and liquid
• Have students use the graduated cylinder to measure the volume of each object and liquid
• Have students use the formula: Density = Mass/Volume to calculate the density of each object and liquid
• Have students record their results in a table
• Students share their results with the class

To determine the density of an irregular shaped object, you will need to measure both the mass and the volume of the object.

Here are the steps to determine the density of an irregular shaped object:

1. Measure the mass of the object using a scale. Record the mass in grams or kilograms.

2. Determine the volume of the object. There are a few methods to measure the volume of an irregular shaped object:

• Water Displacement Method: This method involves immersing the object in a container of water and measuring the amount of water that is displaced by the object. The volume of the object is equal to the amount of water displaced.

• Archimedes' Principle: This method involves immersing the object in a liquid of known density and measuring the weight of the liquid that is displaced by the object. The volume of the object can be calculated using the formula: V = W / ρl, where V is the volume of the object, W is the weight of the liquid displaced, and ρl is the density of the liquid.

• Solid geometry method: In this method, the object's volume can be calculated by measuring its dimensions and using the appropriate mathematical formula that corresponds to the shape of the object. For example, if the object is a cylinder, you can use the formula V = πr^2h, where V is the volume, r is the radius, and h is the height.

3. Calculate the density of the object using the formula: Density = Mass / Volume. The unit of density is typically grams per cubic centimeter (g/cm^3) or kilograms per liter (kg/L).

It is important to note that the accuracy of density measurements will depend on the accuracy of the mass and volume measurements. Additionally, some objects may have variable densities, such as porous objects, in this case, it is necessary to take multiple measurements to get an average density.

To determine the density of a regular shaped object, you will need to measure both the mass and the volume of the object.

Here are the steps to determine the density of a regular shaped object:

1. Measure the mass of the object using a scale. Record the mass in grams or kilograms.

2. Determine the volume of the object. Since the object has a regular shape, the volume can be calculated using the appropriate mathematical formula that corresponds to the shape of the object. For example, if the object is a cube, you can use the formula V = s^3, where V is the volume and s is the length of one side of the cube. If the object is a sphere, you can use the formula V = (4/3)πr^3, where V is the volume and r is the radius of the sphere.

3. Calculate the density of the object using the formula: Density = Mass / Volume. The unit of density is typically grams per cubic centimeter (g/cm^3) or kilograms per liter (kg/L).

It is important to note that the accuracy of density measurements will depend on the accuracy of the mass and volume measurements. Additionally, some objects may have variable densities, such as porous objects, in this case, it is necessary to take multiple measurements to get an average density.

It is also important to use appropriate tools for measuring the volume of regular shaped objects. For example, using a ruler to measure the sides of a cube or using a caliper to measure the diameter of a cylinder.

To determine the density of a liquid, you will need to measure both the mass and the volume of the liquid.

Here are the steps to determine the density of a liquid:

1. Measure the mass of the liquid using a scale. Record the mass in grams or kilograms.

2. Determine the volume of the liquid. This can be done by using a graduated cylinder or a measuring cylinder. The graduated cylinder or measuring cylinder should be cleaned and dried before use. Carefully pour the liquid into the cylinder and read the volume of the liquid at the bottom of the meniscus (the curved upper surface of the liquid). Record the volume in milliliters or liters.

3. Calculate the density of the liquid using the formula: Density = Mass / Volume. The unit of density is typically grams per milliliter (g/mL) or kilograms per liter (kg/L).

It is important to note that the accuracy of density measurements will depend on the accuracy of the mass and volume measurements. Additionally, some liquids may have variable densities based on temperature, in this case, it is necessary to take multiple measurements at different temperatures to get an average density.

It is also important to use appropriate tools for measuring the volume of liquids, such as a graduated cylinder or a measuring cylinder, and to read the volume at the bottom of the meniscus. And ensure that the cylinder is clean and dry before use.

Conclusion (10 minutes):

• Review the densities of each object and liquid and discuss any patterns or observations
• Discuss the importance of density in everyday life, such as in determining whether an object will float or sink in a liquid
• Assign homework: Have students research and find the densities of three materials and compare them with the densities of objects and liquids they measured in class.

Assessment:

• Observe students during the activity to ensure they are measuring mass and volume correctly and using the formula correctly
• Review students' homework assignments to assess their understanding of densities of materials.
• Have students take a quiz on density and its application.

 

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