The average annual temperature in the United States increased by almost 0.6 degrees Celsius (1 degree Fahrenheit) over the 20th century and precipitation increased by 5-10% nationally, largely the result of heavier downpours. Scientists use computer models to describe our current weather patterns and to predict how our climate might change in the future. Two of the most widely used models each predict that the United States will become warmer over the next century, by roughly 3 to 5 degrees Celsius (5 to 9 degrees Fahrenheit). These estimates exceed the projected global increase.
Across the Western US, snow fall during the winter is a critical resources, and increased temperatures in the future will have important impacts total snow amounts. Snow represents a natural reservoir which releases water during the late spring and early summer. Winter snow fall thus strongly impacts summer water supplies, with implications for irrigation, drinking water, fish and wildlife habitat, vegetation, and forest fire activity.
In this exercise, you will access projected climatological data for Montana and Washington developed for the IPCC's Fourth Assessment, released in 2007. The authors of this report shared the 2007 Nobel Peace Prize with former Vice President Al Gore. If you are unfamiliar with this report, please read the Summary to Policy Makers. In Part I-IV of this exercise you will import predicted snow amount data into a spreadsheet application, manipulate the data, and create two graphics illustrating predicted snow amounts for Montana and Washington states under three alternative emissions scenarios. In Part V you will analyze the datasets to interpret variability between alternative future scenarios and between states. Finally, based on the importance of snow fall for the presence and absence of certain conifer species (from McKenzie et al. 2003), you will make predictions about the potential impacts of future changes in snow amount for conifer species and forest communities.
Our Dataset|
Dataset
|
Description
|
IPCC
Name |
Dates
|
Download |
|
Climate
of the 20th Century |
Atmospheric
CO2 concentrations and other input data are
based on historical records or estimates beginning around the time of
the Industrial Revolution. |
20C3M
|
1870
– 1999 |
|
|
Year
2000 CO2 maximum (Commit) |
Atmospheric
CO2 concentrations are held at year 2000 levels.
This experiment is based on conditions that already exist (e.g.,
“committed” climate change). Details |
Commit
|
2000
– 2100 |
|
|
550
ppm CO2 maximum (SRESB1) |
Atmospheric
CO2 concentrations reach 550 ppm in the year
2100 in a world characterized by low population growth, high GDP
growth, low energy use, high land-use changes, low resource
availability and medium introduction of new and efficient technologies.
|
SRESB1
|
2000
– 2100 |
Montana_snow
|
|
850
ppm CO2 maximum (SRESA2) |
Atmospheric
CO2 concentrations reach 850 ppm in the year
2100 in a world characterized by high population growth, medium GDP
growth, high energy use, medium/high land-use changes, low resource
availability and slow introduction of new and efficient technologies. |
SRESA2
|
2000
– 2100 |
Montana_snow
|

Part
II: Calculate state-wide averages
2. Place
your cursor in the cell below the column of grid cell data you want to
average. In the example below, this column corresponds to the year
1870. In all cases, it will be the third column (as the first two
correspond to longitude and latitude). Click this cell. To calculate an
average from all the grid cell points, use the Excel function
"average", which does just what it suggests (calculates an average of
the cells you refer to). Type into this blank cell the text:
=average(
3. The equals sign before the word tells
Excel that we want to use a function, and in this case the function
"average". Now select the column that corresponds to the first
column of data. Be
careful to only select the snow amount data and not the row containing the Year
label. Once you select the column, close the formula by
using a close parenthesis ")". Your formula should look something like
the one below (but the range will vary).
4. Once you have the formula for the
first column, you can copy and paste the formula into all the cells to
the right, corresponding to each year in the dataset. Place your cursor
on the cell you just put the average formula into, then select Copy from the Edit menu. Scroll
and select the adjacent cells (by holding down the left mouse button)
in this row that correspond to the
reaming years in the dataset, then choose the Paste command under
the Edit
menu.
5. You should now have a value for each
year representing the state-wide average predicted snow amount. Your
file
should look something like this:
6. Save your work, and repeat these
steps for the seven remaining datasets. Hint: you can copy and paste
the formulas you used to calculate state-wide averages between Excel
files. This can save you some time. In this case, you want to copy the
formula, so don't use Paste Special.
Part
III: Compile state-wide averages from each scenario and calculate
proportional changes in snow amount
We need to compile the forecasted (i.e. A2, B1, and commit Emissions Scenarios) snow amount data from each state into one file, so we can create graphs containing each time series.
1. Download the files MT_snow_data.xls and WA_snow_data.xls (by clicking on file name). These files contain space for the state-wide averages you calculated in Part II (rows 3-5). Additionally, there is room to put snow amount ratios, which we will calculate based on the average snow amount from 1980-1999 (below).







