Math Word Problems: Selling, Profit, and Loss

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12 Questions

What is the selling price if you purchase an item for $70 and want to make a 30% profit?

$91

How do you calculate profit?

Profit = Sales Price - Cost Price

Define profit and loss in terms of revenue and expenses.

Profit: Revenue > Expenses; Loss: Expenses > Revenue

If you sell an item for $120 that you bought for $100, what is your profit?

$20

What is the formula to calculate Profit/Loss?

Profit/Loss = Total Revenue - Total Expenses

What happens when revenue equals expenses?

Break even

If you made $90 from selling an item and spent $80 on costs, what would be your profit?

$10

How do you calculate loss?

Loss = Cost Price - Sales Price

If your total expenses were $95 and you made $90 from selling an item, what would be your financial outcome?

Loss of $5

How is calculating loss different from calculating profit?

Loss = Sales Price - Cost Price (with a negative sign)

If you sold an item for $60 and bought it for $80, what would be your loss?

-$20

What do negative signs indicate in profit and loss calculations?

Negative signs indicate losses

Study Notes

Math Word Problem

A math word problem is a type of mathematical question where a specific situation is described and requires numerical analysis. These types of problems require you to apply various mathematical concepts such as arithmetic, algebra, geometry, and statistics to find the solution. Word problems often deal with real-world scenarios like buying and selling goods, comparing prices, calculating profits, and determining losses. In this article, we will explore these subtopics related to word problems.

Selling Items

Selling items involves determining how much to charge customers based on the cost price and desired profit margin. For example, if you purchase an item for $50 and want to make a 20% profit, your selling price would be $50 * 1.2 = $60. This allows you to sell the item while covering costs and making a profit.

Calculating Profit

Profit is the difference between what you earn from selling something and what it cost you to acquire or produce it. It can be calculated using the following formula: Profit = Sales Price - Cost Price. For instance, if you sold an item for $80 and bought it for $60, your profit would be $20 ($80 - $60).

Profit and Loss

The concept of profit and loss relates directly to the difference between your revenue and your expenses. If your revenue exceeds your expenses, you have made a profit; if they equal each other, you have broken even; and if your expenses exceed your revenue, you have experienced a loss. This can be illustrated using the following formula: Profit/Loss = Total Revenue - Total Expenses. For example, if you made $90 from selling an item and spent $80 on costs related to that sale, your profit would be $10 ($90 - $80). However, if your total expenses were $95, you would experience a loss of $5 ($90 - $95).

Calculating Loss

Calculating loss is similar to calculating profit but with a negative sign. Loss = Sales Price - Cost Price. If you sold an item for $60 and bought it for $80, your loss would be -$20 ($80 - $60). Negative signs indicate losses.

In conclusion, math word problems are practical scenarios where mathematical concepts like arithmetic, algebra, geometry, and statistics come together. They offer real-world applications of these concepts and often involve topics such as selling items, calculating profits, determining profit and loss, and assessing losses. By understanding and applying these subtopics, we can better analyze and solve word problems and make informed decisions based on numerical information.

Explore math word problems related to selling items, calculating profits, and assessing losses. Learn how to determine the selling price based on the cost price and desired profit margin, calculate profit as the difference between sales price and cost price, and understand the concepts of profit and loss in real-world scenarios.

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