A garden table and a bench cost  combined. The cost of the garden table is three times the cost of the bench. What is the cost of the bench?

Let's solve this problem step by step.

Let:
- $ x $ represent the cost of the bench.
- $ 3x $ represent the cost of the garden table (since it's three times the cost of the bench).

The total cost of the garden table and the bench combined is given by $ x + 3x = 4x $.

If we know the combined cost, we can solve for $ x $ by dividing the total cost by 4.

Could you provide the combined cost, so we can complete the solution?

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Would you like any additional details on how to approach this or similar problems? Here are five related questions to practice:

1. If a chair costs twice the price of a stool, and their combined price is $150, what is the cost of the stool?
2. A laptop and a mouse cost $600 together, with the laptop being five times the price of the mouse. What is the cost of the mouse?
3. A TV and a remote cost $500 together. If the TV is 8 times the cost of the remote, how much does the remote cost?
4. A bicycle and a helmet cost $180 together, with the bicycle being 6 times the cost of the helmet. How much does the helmet cost?
5. A book and a pen cost $30 together, and the book costs 4 times as much as the pen. What is the price of the pen?

**Tip:** For problems like this, using variables to represent unknown values and setting up an equation is the key step to finding the solution efficiently.

A garden table and a bench cost combined. The cost of the garden table is three times the cost of the bench. What is the cost of the bench?

Learn how to solve a problem where the combined cost of a garden table and bench is given, and the table costs three times as much as the bench. This step-by-step solution explores algebraic techniques like setting up and solving linear equations. Ideal for students in Grades 6-8.

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