Question Bashir has 420 to spend at a bicycle store for some new gear and biking outfits. Assume all prices listed include tax. - He buys a new bicycle for 215.52 - He buys 4 bicycle reflectors for 4.88 each and a pair of bike gloves for 10.21 - He plans to spend some or all of the money he has left to buy new biking outfits for 73.36 each. Which inequality can be used to determine a , the maximum number of outfits Bashir can purchase while staying within his budget? Answer 420geqslant 73.36+245.25x 420leqslant 73.36+245.25x 73.36x+245.25geqslant 420 73.36x+245.25leqslant 420

To determine the maximum number of outfits Bashir can purchase while staying within his budget, we need to set up an inequality that represents the total amount he spends being less than or equal to the amount he has to spend.<br /><br />First, let's calculate the total amount Bashir spends on the bicycle, reflectors, and gloves:<br />- Bicycle: $215.52<br />- Reflectors: 4 reflectors * $4.88 each = $19.52<br />- Gloves: $10.21<br /><br />Now, let's add these amounts together:<br />$215.52 + $19.52 + $10.21 = $245.25<br /><br />Next, we need to represent the total amount Bashir spends on biking outfits. Let's denote the number of outfits he buys as $x$. Each outfit costs $73.36, so the total amount spent on outfits is $73.36x.<br /><br />Now, we need to set up the inequality to represent the total amount spent being less than or equal to $420:<br />$245.25 + 73.36x \leq 420$<br /><br />Therefore, the correct inequality to determine the maximum number of outfits Bashir can purchase while staying within his budget is:<br />$73.36x + 245.25 \leq 420$