a department store purchases screen - printed t - shirts at a cost of $5 per shirt. they mark up the price…

a department store purchases screen - printed t - shirts at a cost of $5 per shirt. they mark up the price 150% (making the selling price 250% of the stores purchase price) and put them on the sales floor. every month that a t - shirt doesnt sell, the store reduces the selling price by 25%. which expression shows the selling price after one monthly price reduction? $5 + $5(1.50) - $5(0.25) $5+($5)(0.25)-($5)(1.50) $5(2.50)-$5(0.25) ($5)(2.50)-($5)(2.50)(0.25)

a department store purchases screen - printed t - shirts at a cost of $5 per shirt. they mark up the price 150% (making the selling price 250% of the stores purchase price) and put them on the sales floor. every month that a t - shirt doesnt sell, the store reduces the selling price by 25%. which expression shows the selling price after one monthly price reduction? $5 + $5(1.50) - $5(0.25) $5+($5)(0.25)-($5)(1.50) $5(2.50)-$5(0.25) ($5)(2.50)-($5)(2.50)(0.25)

Answer

Explanation:

Step1: Calculate the marked - up price

The cost per shirt is $5. The selling price after markup is 250% of the purchase price. So the marked - up price is $5\times2.50$.

Step2: Calculate the price after reduction

The store reduces the selling price by 25% after one month. To find the price after reduction, we need to subtract 25% of the marked - up price from the marked - up price. 25% of the marked - up price is $5\times2.50\times0.25$. So the price after reduction is $(5\times2.50)-(5\times2.50\times0.25)$.

Answer:

$(5)(2.50)-(5)(2.50)(0.25)$