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{"ops":[{"insert":"Forest stand\u2019s growth of uneven-aged forests is represented by the logarithm equation: \nlog "},{"attributes":{"italic":true},"insert":"N "},{"insert":"= log "},{"attributes":{"italic":true},"insert":"k "},{"insert":"\u2013 "},{"attributes":{"italic":true},"insert":"a D "},{"insert":"log "},{"attributes":{"italic":true},"insert":"e "},{"insert":"\nwhere: \n\u2022 "},{"attributes":{"italic":true},"insert":"N"},{"insert":"= number of trees per diameter class \n\u2022 "},{"attributes":{"italic":true},"insert":"D "},{"insert":"= DBH class \n\u2022 "},{"attributes":{"italic":true},"insert":"e "},{"insert":"= base of natural logarithm \n\u2022 "},{"attributes":{"italic":true},"insert":"k "},{"insert":"= number of trees at smallest DBH recognized \u2013 and index of relative density \n\u2022 "},{"attributes":{"italic":true},"insert":"a "},{"insert":"= slope of line \u2013 the rate at which the number of trees logarithmically diminishes between \nsuccessive diameter classes \nExplain how the logarithmic formula above would be transformed to predict and determine the \nnumber of trees in a given diameter class of uneven-aged forest stands.\n"}]}
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