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B
(−∞,2]
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C
(2,∞)
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D
(−1,3]
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Solution
The correct option is A[54,2] |4x−5|+|6x−12|=|2x−7|
We know that |a−b|=|a|+|b|, then ab≤0
Here, 2x−7=(6x−12)−(4x−5)
So, (6x−12)(4x−5)≤0⇒(x−2)(x−54)≤0 ∴x∈[54,2]