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Gasoline prices have flirted with and exceeded the cost of milk at times Historic high fuel prices mitigated by a recession will rise again with global recovery In short, there simply is not enough fuel to meet the expanding demand, and prices will necessarily increase The high cost of fuel is a cause of economic worry and, I believe, a driver of innovation in CRM Fuel prices and CRM may seem like an odd coupling, and you would be supported for believing so, but as we think about where CRM has been and where the world may be going, it is worth pondering the relationship As the cost of transportation goes up, it will cause a disruption in the economy and many front-office business processes will be adversely affected The cost of fuel has a direct bearing on the cost of making a sales call A spike in fuel costs might temporarily impact margins A certain amount of dynamism in the cost of inputs is part of business life, and it can be overlooked But what if the overall trend in the cost of fuel is ever upward and, more significantly, what if prices begin to change dynamically so that customers have little left to budget for new products and services Furthermore, how will a vendor (and we are all vendors) deal with the margin erosion that comes with unstable energy prices These and related questions are not idle curiosity In the years ahead a relatively new term, peak oil, will infiltrate our lexicon and will become shorthand for the challenges all businesses face due to energy cost fluctuations Briefly, peak oil refers to the maximum rate of oil extraction how fast we can take oil out of the ground regardless of demand

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First, we turn the IP address and subnet mask into binary We then draw the first line, the network line, after the last 1 in the mask Now we need to determine how many bits are needed to give us the required number of subnets and hosts We have eight bits to work with (the host portion of the IP address), and we need to determine how many of those are needed to create six subnets One bit would give us two subnets (2n) minus two subnets (the all zeros and all ones subnets), leaving us with no possible subnets That obviously won't work Two bits would give us four subnets (2n) minus two subnets (the all zeros and all ones subnets), leaving us with two possible subnets Closer, but still no cigar Three bits would give us eight subnets (2n) minus two subnets (the all zeros and all ones subnets), leaving us with six possible subnets Bingo Now we need to make sure that we have enough hosts per subnet Because we're using three bits for the subnet, we have five bits left for the host (8 3 = 5) Five bits gives us 32 hosts, minus 2 hosts, leaves us with 30 hosts per subnet Perfect So we will use a 27-bit mask (255255255224) for this network To recap, you can look at the mask determination as a five-step process: 1 Convert the IP address and default mask into binary 2 Draw a line after the last 1 in the subnet mask Everything to the left of this line is your base network address 3 Determine how many bits are required to achieve the desired number of subnets Extend the 1's in your subnet mask by this many bits 4 Draw a second line after the last 1 in the new subnet mask Everything from the left of this line until the first line is the subnet portion Everything to the right of this line is the host portion 5 Make sure the remaining bits in the mask provide enough hosts per subnet That's it To make sure you can perform this task before going forward, let's do a few practice problems Take a look at Exercise 6-3 As usual, the answers are provided on the next page Once you have determined which mask you need to use, the next step is to determine the range of IP addresses that belong to each subnet This is required because you need to know into which subnet a given IP address falls With a simple subnet mask (like 2552552550), it is easy to determine the range If you had the IP address 1721611 with a 2552552550 mask, you know, without doing the binary, that the range of hosts is 1721611 through 172161254 You can also easily recognize that 172162001 and 17216501 are on different subnets However, it is not as easy to recognize that with a 2552552240 mask, 17216341 and 17216731 are on different subnets, while 172161301 and 172161501 are on the same subnet To determine the subnet ranges, we need to do some binary Let's take a look at the process (this process is diagrammed in Figures 6-14 through 6-16) First, we need to take the IP address and mask, convert them into binary, and draw two lines: the network line (right after the last 1 in the default subnet mask, which is determined by the class of IP address), and the subnet line (right after the last 1 in the custom subnet mask) Figure 6-14 details this first step.

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