Thank you for your quick replay, PE_2009. Here are two more problems i'd like to understand. My quetions are at the end of each problem
I don't think you need to worry about drawing a flow net during the morning exam, but here are the steps that I know.
1) Draw your flow channels - the two lines that go from the front of the dam to the back.
2) Draw the equipotential drops (I think that's what they're called). These lines should cross the flow lines at a right angle (90 degrees).
3) A good flow net allows a circle to be drawn in each "square". The circle should touch each side of the square once. If the circle touches only 2 or 3 sides of the square, you need to adjust the spacing of the vertical lines or flow lines or both.
The CERM may go into more depth. Most importantly, know how to use the equation for Q that is shown in the solution. If a problem similar to this shows up on the exam, the flow net will likely be provided in the problem statement. This will insure that all examinees who solve the problem correctly will calculate the same answer.
For the second question:
Graphing the data points is pretty easy. Use a ruler to draw a simple graph and plot the points. Draw a best-fit line through the data points. The slope of the line is phi, and the cohesion of the soil is where the line crosses the verical axis. Because a sandy soil is used, there is no cohesion.
With no cohesion, phi = arctan(105/150) ~ 35 degrees
The vertical leg of the interior triangle is 105 kpa, and the horizontal leg is 105 * tan(35) = 73.5 kpa
The center of the circle is located at 150 kpa + 73.5 kpa = 223 kpa
The radius of the circle = sqrt( (105)^2 + (73.5)^2) = 128 kpa.
The principle stresses = 223 + 128 = 351 kpa and 223 - 128 = 95 kpa