GED-Mathematical-Reasoning Quiz Guide - GED-Mathematical-Reasoning Exam Prep & GED-Mathematical-Reasoning Test Braindumps

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| Section | Weight | Objectives |
|---|
| Algebraic Problem Solving | 55% | - Graphs and Functions
- 1. Patterns and sequences
- 2. Interpret and create graphs
- 3. Function notation and relationships
- Basic Algebra
- 1. Linear and quadratic equations
- 2. Polynomials and rational expressions
- 3. Expressions, equations, inequalities
|
| Quantitative Problem Solving | 45% | - Geometry
- 1. Coordinate geometry
- 2. Shapes and properties
- 3. Perimeter, area, volume calculations
- Basic Math
- 1. Number operations and sense
- 2. Measurement and data interpretation
- 3. Fractions, decimals, percentages
|
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GED Mathematical Reasoning Exam Sample Questions (Q54-Q59):
NEW QUESTION # 54
Exhibit.

Conrad is required to review an average of 30 insurance cases each day during his five-day workweek. The table at the left shows how many cases he reviewed during the first four days.
What is the minimum number of cases Conrad must review on Friday to meet his required average for the week?
Answer: D
NEW QUESTION # 55
At a recent dog show, 200 dog owners responded to a questionnaire asking if their dogs had won gold or silver ribbons. Of those who responded, 120 owners reported that their dogs had won only silver medals, 10 reported winning only gold medals, and 40 reported winning neither.
How many owners reported winning BOTH gold and silver medals?
- A. 0
- B. 1
- C. 2
- D. 3
- E. Not enough information is given.
Answer: C
NEW QUESTION # 56
A club wanted to double its membership. It recruited 6 new members, but that was 10 short of the club's goal. How many members were in the club before the new members joined?
Answer: A
NEW QUESTION # 57
In order to separate participants in a research study into groups, each will be given a card. The card will be one of 9 different colors, and each will contain one of 4 different shapes.
How many different cards are possible?
Answer:
Explanation:
cards
NEW QUESTION # 58
To be eligible to vote in the town of Clayton, a person must be a citizen of the town and at least 18 years of age. Of the town's 5000 residents, 3000 are at least 18 years old. Of these, 2700 have registered to vote.
A pool of 35 Clayton jurors is to be randomly selected next month from the town's registered voters. Luis, who is 15 years old, lives in Clayton.
What is the probability Luis will be among those selected for the jury pool next month?
A) 0
B)

C)

D)

E) Not enough information is given.
- A. Option C
- B. Option E
- C. Option A
- D. Option D
- E. Option B
Answer: C
NEW QUESTION # 59
......
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