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SAT SAT-Mathematics Exam Syllabus Topics:
| Section | Weight | Objectives |
|---|---|---|
| Problem-Solving and Data Analysis | 15% | - Data interpretation
|
| Advanced Math | 35% | - Nonlinear expressions and equations
|
| Algebra | 35% | - Linear equations and inequalities
|
| Geometry and Trigonometry | 15% | - Geometric and trigonometric relationships
|
SAT Section Two : Mathematics Sample Questions:
If 6x + 9y - 15 = -6, what is the value of -2x - 3y + 5?
2
Explanation/Reference:
The first expression, 6x + 9y - 15, is -3 times the second expression, -2x - 3y + 5 (multiply each term in the
second expression by -3 and you'd get the first expression). Therefore, the value of the first expression, -6,
is -3 times the value of the second expression. So, you can find the value of the second expression by
dividing the value of the first expression by-3: The value of is just-1/3times
the value of since itself is-1/3times 6x + 9y - 15.
If the statement "No penguins live at the North Pole" is true, which of the following statements must also
be true?
- A. If Flipper lives at the North Pole, then he is not a penguin.
- B. If Flipper is not a penguin, then he lives at the North Pole.
- C. All penguins live at the South Pole.
- D. If Flipper does not live at the North Pole, then he is a penguin.
- E. If Flipper is not a penguin, then he does not live at the North Pole.
Explanation: Only visible for ExamsTorrent members. You can sign-up / login (it's free).
If m = 6, then the expression is equal to
- A. 6.
- B. 2.
- C. 12.
- D. 22.
- E. 12.
Explanation: Only visible for ExamsTorrent members. You can sign-up / login (it's free).
What is the next number in the series below?
3 16 6 12 12 8
- A. 4
- B. 32
- C. 15
- D. 20
- E. 24
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The length of a rectangular prism is four times the height of the prism and one-third the width of the prism.
If the volume of the prism is 384in3, what is the width of the prism?
24
Explanation/Reference:
If the height of the prism is h, then the length of the prism is four times that, 4h. The length is one-third of
the width, so the width is three times the length: 12h. The volume of the prism is equal to its length
multiplied by its width multiplied by its height:
The height of the prism is 2 in, the length of the prism is (2 in)(4) = 8 in, and the width of the prism is (8 in)
(3) = 24 in.
