AIM OF THE EXPLORATION ÿ Explore Integral Calculus usage to find the Volume of the solids ÿ

Answer = The first part of the graph resembles a bell shape. At the latter part of the graph it takes a sharp increase.

teacher I am required to take into account both dimensions. So this became my goal and tool to use.

Purpose: Weighing objects. Figuring out the density with an object by calculated volume and Archimedes’ Principle.

Can I apply this somehow to volume? Well at standard temperature and pressure (STP) a mole of a gas will occupy 22.4 liters. So If we keep our units straight we should be able calculate a given volume of gas from moles. Check it out…… http://www.sciencegeek.net/Chemistry/Video/Unit4/GMV4.shtml

14. Calculate the volume of the magnet by multiplying the length × width × height, record in Data Table 5.

The perimeter of a square is 8 inches. What is the area of the square if each side is a whole number?

heavy duty samples as well as your dimensional measurements (length and width in cm) from Part III of this experiment, calculate the height, or thickness, of each sample of aluminum using the formula V l x w x h. In the formula, V stands for volume, l for length, w for width, and h for height. Once again, you will have to use your algebraic skills to manipulate the formula, to solve for height. You must show all your work. (15 pts)

reduce the sides and then use my first equation and It worked! So I tried it

Step 1: The volume of the quarter-sphered tank rounds up to 478,676. You use the condition to find the volume.

We used this equation to generate different heights that would maximize the area of the cuboid. We were able to isolate just the area of the cuboid because that one face is simply projected backwards 150m, so we mathematically we were able to ignore that constant in the volume equation shown above. With the help of Excel spreadsheets, we calculated the

To achieve a good volumetric technique, the experimenter needs to be able to correctly complete certain procedures.

This purpose of this experiment is to calculate the thickness of a sheet of aluminum foil. This experiment is necessary because the human eye cannot accurately measure the small thickness of aluminum foil with only a ruler. However, to understand the procedure one needs to understand conversion, density, and volume. Conversion is when one converts one unit to another unit using a conversion factor(e.g. 2.54cm/in). Density is how much mass there is in a certain volume(density=mass/volume) and it stays constant in a substances and mixtures that have the same composition. Volume is the amount of space that an object occupies. The experiment will consist of weighing of aluminum foil, measuring the length and width, then converting these values

In order to obtain the true volume of volumetric glassware holds, this formula will be used.

A square comes out to be a two-dimensional object, but it doesn’t work out so cleanly with the Sierpinski Triangle. When you divide the triangle into pieces whose sides are half the size of the original, you get three self-similar triangles, so the formula works out:

⇒ The investigation of the area begins by supposing that C0, the initial curve (an equilateral triangle) has a total area of 1 unit2.