The inequality that can be used to determine the maximum number of outfits Tristan can purchase while staying within his budget is:
490.50 + 4(14.98) + 16.44 + 58.53x ≤ 780
where x represents the number of outfits Tristan can purchase.
Tristan has $780 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 $490.50.
He buys 4 bicycle reflectors for $14.98 each and a pair of bike gloves for $16.44.
He plans to spend some or all of the money he has left to buy new biking outfits for $58.53 each.
Which inequality can be used to determine xx, the maximum number of outfits Tristan can purchase while staying within his budget?
3 answers
pick between one if these answers
58.53(566.86+x)≤780
780, is greater than or equal to, 566, point, 8, 6, plus, 58, point, 5, 3, x780≥566.86+58.53x
780, is less than or equal to, 566, point, 8, 6, plus, 58, point, 5, 3, x780≤566.86+58.53x
58, point, 5, 3, left bracket, 566, point, 8, 6, plus, x, right bracket, is greater than or equal to, 78058.53(566.86+x)≥780
58.53(566.86+x)≤780
780, is greater than or equal to, 566, point, 8, 6, plus, 58, point, 5, 3, x780≥566.86+58.53x
780, is less than or equal to, 566, point, 8, 6, plus, 58, point, 5, 3, x780≤566.86+58.53x
58, point, 5, 3, left bracket, 566, point, 8, 6, plus, x, right bracket, is greater than or equal to, 78058.53(566.86+x)≥780
The correct answer is:
780 ≤ 566.86 + 58.53x
780 ≤ 566.86 + 58.53x
5 answers