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Mathematics, 19.11.2019 01:31 starreee

Gmatch the differential equation with its direction field. y' = x(10 βˆ’ y) give reasons for your answer. y' = x(10 βˆ’ y) = 0 on the lines x = 0 and y = 0, and y' > 0 for 0 < x < Ο€/10, 0 < y < Ο€/10. y' = x(10 βˆ’ y) = 0 on the line y = βˆ’x + 1/10, and y' = βˆ’1 on the line y = βˆ’x. the slopes at each point are independent of y, so the slopes are the same along each line parallel to the y-axis. note that for y = 10, y' = 0. the slopes at each point are independent of x, so the slopes are the same along each line parallel to the x-axis. note that for y = 10, y' = 0. y' = x(10 βˆ’ y) = 0 on the lines x = 0 and y = 10.

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