A computer and printer cost a total of . The cost of the computer is two times the cost of the printer. Find the cost of each item.

Let the cost of the printer be \( P \) and the cost of the computer be \( C \).

According to the problem, the total cost is the sum of the computer and printer:

\[
C + P = \text{Total Cost}
\]

It is also given that the cost of the computer is two times the cost of the printer:

\[
C = 2P
\]

Substitute \( C = 2P \) into the total cost equation:

\[
2P + P = \text{Total Cost}
\]

Simplifying:

\[
3P = \text{Total Cost}
\]

Now, to find the cost of each item, you would need the total cost value, which isn't provided here. Could you please specify the total cost?

Let me know if you'd like further clarification, or share the total cost so I can finish the calculation.

Here are 5 related questions to expand on this:
1. How would the problem change if the cost of the computer was three times the printer?
2. What if the cost of the computer was only 1.5 times the cost of the printer?
3. Can you set up a system of equations for different ratios between two objects' costs?
4. What methods could be used to solve such problems without using algebra?
5. How would you approach solving for three items with similar relationships?

**Tip:** When setting up equations for word problems, always define variables clearly and translate each sentence of the problem into a mathematical expression.

A computer and printer cost a total of [unspecified amount]. The cost of the computer is two times the cost of the printer. Find the cost of each item.

Learn how to find the cost of a computer and a printer using linear equations. The cost of the computer is two times the cost of the printer. This problem uses basic algebra and substitution methods to solve for each item's cost. Suitable for students in Grades 6-8.

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