Rozwiaz nierownosc:
1/2x^2+x-4<=0
^potega
<= wieksze badz rowne
(1/2)x^2 + x - 4 <= 0
D(delta) = b^2 - 4ac = 1 - 4(1/2)(-4) = 1+8 = 9
VD = V9 = 3
x1 = (-b-VD)/2a
x1 = (-1-3)/(2 *1/2) = -4
x2 = (-b+VD)/2a
x2 = (-1+3)/(2 *1/2) = 2
a > 0,
ramiona paraboli skierowane w górę,
xe <-4, 2>
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(1/2)x^2 + x - 4 <= 0
D(delta) = b^2 - 4ac = 1 - 4(1/2)(-4) = 1+8 = 9
VD = V9 = 3
x1 = (-b-VD)/2a
x1 = (-1-3)/(2 *1/2) = -4
x2 = (-b+VD)/2a
x2 = (-1+3)/(2 *1/2) = 2
a > 0,
ramiona paraboli skierowane w górę,
xe <-4, 2>