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(1/9)l5x-3l -3 ≥ 2 (Those l's are for absolute value. I am so confused. Anyone got a solution?)
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Solve separately the expression |5x-3| as +(5x-3) and -(5x-3), which means you have two solutions. solve (1/9)(5x-3)\(\ge\)2 and -(1/9)(5x-3)\(\ge\)2 to get the two required solutions.
I have to solve for x and I think I have to start with l5x-3l - 3 = 18
Yes, that's ok too!, now put the expression as 5x-3 and -(5x-3) and solve the equations.
but (1/9)(5x-3)-3≥2 => (5x-3)-27≥18 and -(1/9)(5x-3)-3≥2 => -(5x-3)-27≥18
ummm
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Add 27 to both sides, we have (5x-3)-27+27≥18+27 -(5x-3)-27+27≥18+27 or 5x-3≥45 and -5x+3≥45 solve accordingly.
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