In a price problem, after you have subtracted the percentage from 100%, you

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Multiple Choice

In a price problem, after you have subtracted the percentage from 100%, you

Explanation:
When you’re dealing with a discount, you first find the portion of the price that remains by subtracting the discount percentage from 100%. That remaining percent shows the fraction of the original price you’ll actually pay. To apply it to money, convert that percent to a decimal (divide by 100) and multiply the original price by that decimal. For example, a 25% discount leaves 75% of the price, which converts to 0.75; multiplying $200 by 0.75 gives $150. That’s why converting to a decimal is the natural next step. The other options don’t produce a usable multiplier for the price: adding 1 would imply a gain rather than a discount, multiplying by 100 would leave you in percent, and dividing by 10 isn’t the correct transformation for applying the discount.

When you’re dealing with a discount, you first find the portion of the price that remains by subtracting the discount percentage from 100%. That remaining percent shows the fraction of the original price you’ll actually pay. To apply it to money, convert that percent to a decimal (divide by 100) and multiply the original price by that decimal. For example, a 25% discount leaves 75% of the price, which converts to 0.75; multiplying $200 by 0.75 gives $150. That’s why converting to a decimal is the natural next step. The other options don’t produce a usable multiplier for the price: adding 1 would imply a gain rather than a discount, multiplying by 100 would leave you in percent, and dividing by 10 isn’t the correct transformation for applying the discount.

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