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y' = x - 1
y' . y' - y = 0
=> (x - 1)(x - 1) - ((1/2) x² - x + a) = 0
=> x² - 2x + 1 - (1/2) x² + x - a = 0
=> (1/2) x² - x + 1 - a = 0
a = 1/2
b = -1
c = 1 - a
agar mempunyai tepat satu akar real maka
D = 0
=> b² - 4ac = 0
=> (-1)² - 4(1/2)(1 - a) = 0
=> 1 - 2 + 2a = 0
=> -1 + 2a = 0
=> 2a = 1
=> a = 1/2