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| Section | Objectives |
|---|
| Topic 1: Algebraic Problem Solving | - Expressions and equations
- 1. Simplifying algebraic expressions
- 2. Linear equations and inequalities
- Functions and patterns
- 1. Interpreting graphs and functions
- 2. Linear functions and slope
|
| Topic 2: Quantitative Problem Solving | - Number operations and number sense
- 1. Ratios and proportions
- 2. Fractions, decimals, and percentages
- Word problems involving real-world contexts
- 1. Rates, proportions, and unit conversions
- 2. Financial mathematics (interest, budgeting basics)
|
| Topic 3: Data Analysis and Statistics | - Probability basics
- 1. Simple probability problems
- Data interpretation
- 1. Mean, median, mode, and range
- 2. Graphs, charts, and tables
|
| Topic 4: Geometry and Measurement | - Measurement and spatial reasoning
- 1. Coordinate plane geometry
- 2. Unit measurement and conversions
- Geometric concepts
- 1. Perimeter, area, and volume
- 2. Properties of shapes and figures
|
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GED Mathematical Reasoning Exam Sample Questions (Q51-Q56):
NEW QUESTION # 51
Exhibit.

The slope of the function gives the cost per hour for using each Internet service. To the nearest whole dollar, what is the approximate cost per hour for using the Cost Cutter Service?
- A. $3
- B. $5
- C. $6
- D. $8
- E. $1
Answer: A
NEW QUESTION # 52
Sven bought plants for his garden. He bought some large plants costing $8 each and twice as many small plants costing $6 each. His total cost, before taxes, was $80.
How many of the $8 plants did Sven buy?
Answer:
Explanation:
plants
NEW QUESTION # 53
Exhibit.

A vegetable garden is divided into areas for growing different vegetables. The layout of the garden is shown in the diagram at the left.
How much GREATER, in square feet, is the area for growing beans than the area for growing squash?
Answer: E
NEW QUESTION # 54
Exhibit.

How many hours does it take to empty the generator's gasoline tank?
Answer: D
NEW QUESTION # 55
Shelly paid a total of $80 for seven tickets for a hockey game. Five of the tickets were in the cheapest price range, and two were in the most expensive range. If the cheaper tickets were $10 each, which of the following equations could be used to determine x, the price (in dollars) of the expensive ones?
- A. 5(10) + 2x = 80
- B. 5(10) + 7x = 80
- C. 7(10) + 2x = 80
- D. 2(10) + 7x = 80
- E. 2(10) + 5x = 80
Answer: A
NEW QUESTION # 56
......
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