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Answer :
x ≥ 125 is the solution to the inequality. To solve the inequality 5(5x) ≥ 3125, we need to isolate the variable x.
First, we simplify the left side of the inequality by multiplying 5 and 5x, which gives us 25x. The inequality now becomes 25x ≥ 3125.
To isolate x, we need to divide both sides of the inequality by 25. This gives us x ≥ 125.
Therefore, the solution to the inequality is x ≥ 125.
In other words, any value of x that is greater than or equal to 125 will make the inequality true.
For example, x = 125 is a valid solution because 5(5x) = 5(5 * 125) = 5(625) = 3125, which is greater than or equal to 3125.
On the other hand, x = 124 is not a valid solution because 5(5x) = 5(5 * 124) = 5(620) = 3100, which is less than 3125.
Remember to round your final answer to the nearest tenth, if needed. In this case, we don't need to round since the answer is an exact value.
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