Question
Daniella likes to purchase Adam's at estate sales clean them off then resell them online for a profit she recently purchased an antique dresser with a mirror at an estate sale clean it off and advertised it for 250% of her purchase Daniella soda dresser for 255 which was 15% less than the average price to the nearest whole number how much did Daniela purchase the antique dresser for and what was her initial Everton price a purchase price 117 at Tasman price 293 b purchase price 120 and retirement price 300C purchase price $130 advertisement price 325d purchase price on a every prize 270
Answers
GPT 3.5
To find out how much Daniella purchased the antique dresser for, we first need to calculate the average price.
Let x be the purchase price of the dresser. Daniella sold it for 255, which was 15% less than the average price. So, we can write:
Average price = x
Selling price = 0.85x
Given that Daniella advertised the dresser for 250% of her purchase price:
250% of purchase price = 2.5x
But we know that she sold it for 255, so:
2.5x = 255
Solving for x:
x = 255 / 2.5
x = 102
Therefore, Daniella purchased the antique dresser for $102.
To find out her initial advertized price, we multiply the purchase price by 2.5:
Advertisement price = 2.5 * 102
Advertisement price = $255
So, Daniella's initial purchase price was $102 and she initially advertised the dresser for $255.
Let x be the purchase price of the dresser. Daniella sold it for 255, which was 15% less than the average price. So, we can write:
Average price = x
Selling price = 0.85x
Given that Daniella advertised the dresser for 250% of her purchase price:
250% of purchase price = 2.5x
But we know that she sold it for 255, so:
2.5x = 255
Solving for x:
x = 255 / 2.5
x = 102
Therefore, Daniella purchased the antique dresser for $102.
To find out her initial advertized price, we multiply the purchase price by 2.5:
Advertisement price = 2.5 * 102
Advertisement price = $255
So, Daniella's initial purchase price was $102 and she initially advertised the dresser for $255.
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