2/3(1-3x)1/6

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Solution for 2/3(1-3x)1/6 equation: 


x in (-oo:+oo)

(2/3)*(1-(3*x)) > 1/6 // - 1/6

(2/3)*(1-(3*x))-(1/6) > 0

(2/3)*(1-3*x)-1/6 > 0

2/3*(1-3*x)-1/6 > 0

(2/3*6*(1-3*x))/6-1/6 > 0

2/3*6*(1-3*x)-1 > 0

3-12*x > 0

(3-12*x)/6 > 0

(3-12*x)/6 > 0 // * 6^2

6*(3-12*x) > 0

( 3-12*x )

3-12*x > 0 // - 3

-12*x > -3 // : -12

x < -3/(-12)

x < 1/4

( 6 )

6 > 0

x należy do R

	(-oo:1/4)	(1/4:+oo)
3-12*x	+	-
6	+	+


x in (-oo:1/4)

(-oo:1/4)

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