Q 2 TIME REMAININ \( 39: 36 \) On any given day, the number of users, \( u \), that access a certain website can be represented by the inequality \( 1125-4 \leq 30 \). Which of the following represents the range of users that access the website each day? \( u \geq 95 \) or \( u \leq 155 \) \( 95 \geq u \geq 155 \) \( u \leq 95 \) or \( u \geq 155 \) \( 95 \leq u \leq 155 \)

Let's solve the inequality step-by-step! Starting with the given inequality: \[ 1125 - 4 \leq 30 \] This simplifies to: \[ 1121 \leq 30 \] Which is not a true statement. It seems there's a misunderstanding with how this was structured. However, if we interpret this properly, we can assume the context is about limits on user numbers rather than directly solving this. Taking a closer look at the user range expression, we ideally want to say the number of users \( u \) must fit a certain realistic daily number. Since \( u \) must be a positive value reflecting access numbers, we have potential logical limits. Now let’s consider your options: 1. \( u \geq 95 \) or \( u \leq 155 \): implies some users are above 95 and below 155, which seems odd. 2. \( 95 \geq u \geq 155 \): contradicts itself as it suggests \( u \) can be both lower than 95 and greater than 155 at the same time! 3. \( u \leq 95 \) or \( u \geq 155 \): suggests dividing users into two non-overlapping groups, lacking a midsection. 4. \( 95 \leq u \leq 155 \): suggests users fit neatly in between two manageable boundaries. All things considered, the clear range that makes the most sense in typical web usage would be: \[ \text{Correct answer: } 95 \leq u \leq 155 \] In a nutshell, that's how you find a reasonable estimate for daily website users!