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To solve the inequality (5(x - 2)(x - 4) \geq 0), we first find the critical points by setting the expression equal to zero: (x - 2 = 0) and (x - 4 = 0), giving us (x = 2) and (x = 4). The sign of the expression changes at these points. Testing intervals around these points, we find that the solution set is (x \leq 2) or (x \geq 4). Thus, the solution set is ((-\infty, 2] \cup [4, \infty)).

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1w ago

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