Which Description Can Be Written As The Expression 40 N − 15 40n - 15 40 N − 15 ?A. Hasaan Wants To Know How Much Savings Is Left In His Account If He Withdraws Fifteen Dollars.B. Hasaan Wants To Know How Many Fifteen-dollar Tickets He Has To Sell To Make Forty

Which Description Can Be Written as the Expression $40n - 15$?

In mathematics, expressions are used to represent a value or a relationship between values. They can be simple or complex, and can be used to solve a wide range of problems. In this article, we will explore the expression $40n - 15$ and determine which description can be written as this expression.

The expression $40n - 15$ is a linear expression, which means it is a polynomial of degree one. It consists of two terms: $40n$ and $-15$. The first term, $40n$, is a product of a constant, $40$, and a variable, $n$. The second term, $-15$, is a constant.

To understand which description can be written as the expression $40n - 15$, we need to break down the expression into its individual components. The first term, $40n$, represents the number of times a certain value is multiplied by $40$. The second term, $-15$, represents a constant value that is being subtracted from the first term.

Description A states: "Hasaan wants to know how much savings is left in his account if he withdraws fifteen dollars." This description can be written as the expression $40n - 15$ if we let $n$ represent the number of times Hasaan withdraws $40$ dollars from his account. In this case, the expression $40n - 15$ represents the amount of savings left in Hasaan's account after he withdraws $15$ dollars.

Description B states: "Hasaan wants to know how many fifteen-dollar tickets he has to sell to make forty dollars." This description can also be written as the expression $40n - 15$ if we let $n$ represent the number of tickets Hasaan sells. In this case, the expression $40n - 15$ represents the amount of money Hasaan makes from selling $n$ tickets, minus the cost of $15$ dollars per ticket.

In conclusion, both Description A and Description B can be written as the expression $40n - 15$. The expression $40n - 15$ represents a linear relationship between the number of times a certain value is multiplied by $40$ and a constant value that is being subtracted. This expression can be used to solve a wide range of problems, including calculating savings and determining the number of tickets that need to be sold to make a certain amount of money.

The expression $40n - 15$ has many real-world applications. For example, it can be used to calculate the cost of a product that is sold in units of $40$ dollars, minus a certain cost per unit. It can also be used to determine the number of tickets that need to be sold to make a certain amount of money, minus the cost of each ticket.

Here are a few example problems that can be solved using the expression $40n - 15$:

• If Hasaan withdraws $15$ dollars from his account, and he has $40n$ dollars left, how much savings does he have left?
• If Hasaan sells $n$ tickets, and each ticket costs $15$ dollars, how much money does he make from selling $n$ tickets?
• If a product is sold in units of $40$ dollars, and each unit costs $15$ dollars to produce, how much profit does the company make from selling $n$ units?

To solve these example problems, we can use the expression $40n - 15$. For example, if Hasaan withdraws $15$ dollars from his account, and he has $40n$ dollars left, we can plug in $n = 1$ into the expression to get:

$40(1) - 15 = 40 - 15 = 25$

This means that Hasaan has $25$ dollars left in his account.

If Hasaan sells $n$ tickets, and each ticket costs $15$ dollars, we can plug in $n = 1$ into the expression to get:

$40(1) - 15 = 40 - 15 = 25$

This means that Hasaan makes $25$ dollars from selling $1$ ticket.

If a product is sold in units of $40$ dollars, and each unit costs $15$ dollars to produce, we can plug in $n = 1$ into the expression to get:

$40(1) - 15 = 40 - 15 = 25$

This means that the company makes $25$ dollars in profit from selling $1$ unit.

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In our previous article, we explored the expression $40n - 15$ and determined which description can be written as this expression. In this article, we will answer some frequently asked questions about the expression $40n - 15$.

Q: What is the expression $40n - 15$ used for?

A: The expression $40n - 15$ is used to represent a linear relationship between the number of times a certain value is multiplied by $40$ and a constant value that is being subtracted. It can be used to solve a wide range of problems, including calculating savings and determining the number of tickets that need to be sold to make a certain amount of money.

Q: How do I use the expression $40n - 15$ to calculate savings?

A: To use the expression $40n - 15$ to calculate savings, let $n$ represent the number of times you withdraw $40$ dollars from your account. Then, plug in the value of $n$ into the expression to get the amount of savings left in your account.

Q: How do I use the expression $40n - 15$ to determine the number of tickets that need to be sold?

A: To use the expression $40n - 15$ to determine the number of tickets that need to be sold, let $n$ represent the number of tickets you sell. Then, plug in the value of $n$ into the expression to get the amount of money you make from selling $n$ tickets.

Q: What is the difference between the expression $40n - 15$ and the expression $40n + 15$?

A: The expression $40n - 15$ represents a linear relationship between the number of times a certain value is multiplied by $40$ and a constant value that is being subtracted. The expression $40n + 15$ represents a linear relationship between the number of times a certain value is multiplied by $40$ and a constant value that is being added.

Q: Can I use the expression $40n - 15$ to solve problems that involve fractions?

A: Yes, you can use the expression $40n - 15$ to solve problems that involve fractions. However, you will need to multiply the fraction by $40$ and then subtract $15$ from the result.

Q: How do I simplify the expression $40n - 15$?

A: To simplify the expression $40n - 15$, you can combine the like terms. In this case, there are no like terms, so the expression $40n - 15$ is already simplified.

Q: Can I use the expression $40n - 15$ to solve problems that involve decimals?

A: Yes, you can use the expression $40n - 15$ to solve problems that involve decimals. However, you will need to multiply the decimal by $40$ and then subtract $15$ from the result.

In conclusion, the expression $40n - 15$ is a powerful tool that can be used to solve a wide range of problems. It can be used to calculate savings, determine the number of tickets that need to be sold, and solve problems that involve fractions and decimals. By understanding how to use the expression $40n - 15$, you can become a more confident and proficient problem-solver.

The expression $40n - 15$ has many real-world applications, including:

• Calculating savings: The expression $40n - 15$ can be used to calculate the amount of savings left in an account after a certain amount of money is withdrawn.
• Determining the number of tickets that need to be sold: The expression $40n - 15$ can be used to determine the number of tickets that need to be sold to make a certain amount of money.
• Solving problems that involve fractions: The expression $40n - 15$ can be used to solve problems that involve fractions, such as calculating the amount of money that needs to be paid for a certain number of items.
• Solving problems that involve decimals: The expression $40n - 15$ can be used to solve problems that involve decimals, such as calculating the amount of money that needs to be paid for a certain number of items.

Here are a few example problems that can be solved using the expression $40n - 15$:

• If Hasaan withdraws $15$ dollars from his account, and he has $40n$ dollars left, how much savings does he have left?
• If Hasaan sells $n$ tickets, and each ticket costs $15$ dollars, how much money does he make from selling $n$ tickets?
• If a product is sold in units of $40$ dollars, and each unit costs $15$ dollars to produce, how much profit does the company make from selling $n$ units?

To solve these example problems, we can use the expression $40n - 15$. For example, if Hasaan withdraws $15$ dollars from his account, and he has $40n$ dollars left, we can plug in $n = 1$ into the expression to get:

$40(1) - 15 = 40 - 15 = 25$

This means that Hasaan has $25$ dollars left in his account.

If Hasaan sells $n$ tickets, and each ticket costs $15$ dollars, we can plug in $n = 1$ into the expression to get:

$40(1) - 15 = 40 - 15 = 25$

This means that Hasaan makes $25$ dollars from selling $1$ ticket.

If a product is sold in units of $40$ dollars, and each unit costs $15$ dollars to produce, we can plug in $n = 1$ into the expression to get:

$40(1) - 15 = 40 - 15 = 25$

This means that the company makes $25$ dollars in profit from selling $1$ unit.

In conclusion, the expression $40n - 15$ is a powerful tool that can be used to solve a wide range of problems. It can be used to calculate savings, determine the number of tickets that need to be sold, and solve problems that involve fractions and decimals. By understanding how to use the expression $40n - 15$, you can become a more confident and proficient problem-solver.