Steps
# '''Go hit start'''
# Than click on Run
# In the search-box type in '''cmd.exe'''
# When you click on OK a windows should come up similar to this
# First, type in the '''Infected Drive''' such as for example: ''dir/p C:''
# DON'T HIT ENTER YET! Type in the end switch such as s - h *. * /s /d and press {{keypress|Enter}}
# The command prompt will load all the files in your drive. If you see anything suspicious for example: Autorun.inf or a .exe file. These files you need to watch out for
# If you see the .exe and the autorun.inf than you have just found a virus file
# Write down the program's name and where the program is located.
# Rename the ''Autorun.inf'' so you can open it without activating the virus. Rename it as a rar. extension.
# Go to start, and double click the '''My computer''' icon.
# Select the tainted drive, that has the infected file. Find the program directory that contains autorun.inf.
# Right-click on the file you renamed "virusfile" and choose "Delete."
# Right-click on the ".exe" file and choose "Delete." You have now removed the virus from your computer's hard drive.
Methods used for the calculation of areas in Surveying: Simpson’s rule Trapezoidal rule Graphical rule Simpson’s Rule Statement It states that, sum of first and last ordinates has to be done. Add twice the sum of remaining odd ordinates and four times the sum of remaining even ordinates. Multiply to this total sum by 1/3 rd of the common distance between the ordinates which gives the required area. Where O 1 , O 2 , O 3 , …. O n are the lengths of the ordinates x = common distance n = number of divisions Note: This rule is applicable only if ordinates are odd, i.e. even number of divisions. If the number of ordinates are even, the area of last division maybe calculated separated and added to the result obtained by applying Simpson’s rule to two remaining ordinates. Even if first or last ordinate happens to be zero, they are not to be omitted from Simpson’s rule. The following offsets are taken from a chain line to an irregular boundary toward...
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