Let o be the number of outfits Mav can purchase.
The cost of buying the bicycle, reflectors, gloves, and outfits can be calculated as follows:
Bicycle cost: $425.05
Reflectors cost: 4 * $15.19
Gloves cost: $15.79
Outfits cost: o * $29.20
The total cost should be less than or equal to the budget of $560:
$425.05 + 4 * $15.19 + $15.79 + o * $29.20 ≤ $560
Simplifying the inequality:
$425.05 + 4 * $15.19 + $15.79 + $29.20o ≤ $560
$425.05 + $60.76 + $15.79 + $29.20o ≤ $560
$502.60 + $29.20o ≤ $560
To solve for o, we can subtract $502.60 from both sides:
$29.20o ≤ $560 - $502.60
$29.20o ≤ $57.40
Finally, we divide both sides by $29.20:
o ≤ $57.40 / $29.20
o ≤ 1.964
Therefore, Mav can purchase a maximum of 1 outfit while staying within her budget.
Mav has $560 to spend at a bicycle store for some new gear and biking outfits. Assume all prices listed include tax.
She buys a new bicycle for $425.05.
She buys 4 bicycle reflectors for $15.19 each and a pair of bike gloves for $15.79.
She plans to spend some or all of the money she has left to buy new biking outfits for $29.20 each.
Write and solve an inequality which can be used to determine o, the number of outfits Mav can purchase while staying within her budget.
3 answers
what is the inequality and the answer
The inequality is:
$502.60 + $29.20o ≤ $560
The answer is:
o ≤ 1.964
$502.60 + $29.20o ≤ $560
The answer is:
o ≤ 1.964