Translate the following to algebraic expressions/equations

Question

Twice the difference of 5 and a number n

Answer 1

To translate "Twice the difference of 5 and a number n" into an algebraic expression, you can follow these steps:

1. Identify the difference: The difference of 5 and a number n is 5−n.
2. Twice the difference: Multiply the difference by 2.

So, "Twice the difference of 5 and a number n" can be expressed algebraically as: 2⋅(5−n)

This represents the expression you're looking for.

Answer 2

To translate "Twice the difference of 5 and a number n" into an algebraic expression, follow these steps:

1. Identify the difference of 5 and a number( n). This can be written as (5-n).
2. Take twice the difference. This means multiplying the expression by 2.

Putting these steps together, the algebraic expression is:

2(5-n)

I hope this helps. If you have any additional questions, please let me know.

Take care,

Dr. Christal-Joy Turner

Answer 3

Hi Ana!

The difference of 5 and a number n is 5-n.

Twice that means multiply by 2, so we have 2(5-n).

The equation is x = 2(5-n).

Hope this helps!😊

Answer 4

From reading your problem, we can see that "twice" tells us that we are multiplying something by 2. If we read on further we can see that "difference" tells us that we will be subtracting 5 and the number "n". Now that we have found our "difference" to be (5 - n), we can now incorporate our "twice" which will look like this: 2(5 - n). Our final answer will be:

y = 2(5 - n)

"y" simply stands for the unknown answer to this equation.

I hope this helps!! Let me know if you need more clarification, as I am happy to help!