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The document you have uploaded appears to contain several mathematical questions related to price combinations of brownie packages. Let's break it down step by step.

1. **Package Pricing**:
   - Various combinations of brownies have been priced as follows:
     - Cokelat + Tiramisu + Pandan = Rp118,000.00
     - Cokelat + Keju + Keju Bluberi = Rp118,000.00
     - Cokelat + Tiramisu + Cokelat Keju dengan Kacang Almon = Rp125,000.00
     - Pandan + Tiramisu + Keju Bluberi = Rp125,000.00
     - Keju + Keju Bluberi + Cokelat Keju dengan Kacang Almon = Rp125,000.00

2. **Question 1**: 
   - This seems to be asking to form a linear equation for the price of a "Cokelat" brownie (\(x\)) based on the given prices.

3. **Question 2**: 
   - The table lists price differences between the individual and package prices for various brownies, asking to determine which statements are true or false based on this.

4. **Question 3**:
   - A new brownie package is to be formed using "Cokelat", "Cokelat Keju dengan Kacang Almon", "Keju Bluberi", and "Tiramisu." You are tasked with selecting the correct total price for the package from the given options.

5. **Question 4**: 
   - This question involves whether you agree with the producer’s statement about the number of cheaper packages that can be formed with two types of brownies.

Would you like me to solve one or more specific questions or clarify anything further?

Here are five related questions:
1. How do you form a linear equation from the prices given for the brownie packages?
2. Can you deduce the price of each individual brownie type using the combinations?
3. How do you calculate the price difference between individual and package prices?
4. Which package price (from question 3) seems most likely to be correct?
5. How many two-brownie combinations can be made based on the prices?

**Tip**: When solving for prices using combinations, use substitution or elimination to isolate variables (in this case, brownie prices).

The image shows a mathematical question regarding the price of various brownie packages, including combinations and comparisons of individual prices versus package prices. There are also questions about forming linear equations and determining if certain statements are true or false.

This problem involves forming linear equations based on the price of brownie packages and comparing individual and package prices. Learn how to set up and solve equations to find the price differences and validate statements about brownies. Suitable for Grades 7-9.

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