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Casey buys a bracelet. She pays for the bracelet and pays $0.72 in sales tax. The sales tax rate is 6%. What is the original price of the bracelet, before tax? $ ◻

Casey buys a bracelet. She pays for the bracelet and pays $0.72 \$ 0.72 in sales tax. The sales tax rate is 6% 6 \% .\newlineWhat is the original price of the bracelet, before tax?\newline$ \$ _________

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Q. Casey buys a bracelet. She pays for the bracelet and pays $0.72 \$ 0.72 in sales tax. The sales tax rate is 6% 6 \% .\newlineWhat is the original price of the bracelet, before tax?\newline$ \$ _________
  1. Given Information: We know:\newlineSales tax paid: $0.72\$0.72\newlineSales tax rate: 6%6\% (which is 0.060.06 in decimal form)\newlineTo find the original price before tax, we need to calculate how much the bracelet cost before the sales tax was added. We can use the formula:\newlineSales tax paid = Original price ×\times Sales tax rate\newlineLet's rearrange the formula to solve for the original price:\newlineOriginal price = Sales tax paid / Sales tax rate\newlineNow we can plug in the values we know:\newlineOriginal price = $0.72/0.06\$0.72 / 0.06
  2. Formula for Original Price: Let's do the calculation:\newlineOriginal price = $0.72/0.06=$12\$0.72 / 0.06 = \$12
  3. Calculation: We should check our math to ensure there are no errors. If we multiply the original price by the sales tax rate, we should get the sales tax paid:\newline$12×0.06=$0.72\$12 \times 0.06 = \$0.72\newlineThis confirms our calculation is correct.

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