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  • SAT考试数学练习题精选一览

  • 1. If f(x) = │(x² – 50)│, what is the value of f(-5) ?

    A. 75
    B. 25
    C. 0
    D. -25
    E. -75

    2. ( √2 - √3 )² =

    A. 5 - 2√6
    B. 5 - √6
    C. 1 - 2√6
    D. 1 - √2
    E. 1

    3. 230 + 230 + 230 + 230 =

    A. 8120
    B. 830
    C. 232
    D. 230
    E. 226

     

    4. Amy has to visit towns B and C in any order. The roads connecting these towns with her home are shown on the diagram. How many different routes can she take starting from A and returning to A, going through both B and C (but not more than once through each) and not travelling any road twice on the same trip?

    A. 10
    B. 8
    C. 6
    D. 4
    E. 2

    5. In the figure above AD = 4, AB = 3 and CD = 9. What is the area of triangle AEC ?

    A. 18
    B. 13.5
    C. 9
    D. 4.5
    E. 3

     

    答案:

    1.Correct Answer: B

    Explanation:

    If x = -5, then (x² – 50) = 25 – 50 = -25
    But the sign │x│ means the absolute value of x (the distance between the number and zero on the number line). Absolute values are always positive.
    │-25 │ = 25

    2.Correct Answer: A

    Explanation:

    Expand as for (a + b)2.
    (√2 - √3)(√2 - √3) = 2 - 2(√2 + √3) + 3 = 5 - 2 √6

    3.Correct Answer: C

    Explanation:

    All four terms are identical therefore we have 4 (230).
    But 4 = 22, and so we can write 22. 230
    Which is equivalent to 232

    4. Correct Answer: B

    Explanation:

    Amy can travel clockwise or anticlockwise on the diagram.
    Clockwise, she has no choice of route from A to B, a choice of one out of two routes from B to C, and a choice of one out of two routes from C back to A. This gives four possible routes.
    Similarly, anticlockwise she has four different routes.
    Total routes = 8

    5.Correct Answer: D

    Explanation:

    If we take AE as the base of triangle AEC, then the height is CD.
    The height of the triangle is therefore, 9 (given).
    To find the base we need to see that triangles AEB and CDE are similar. The ratio AB: CD, is therefore equal to the ratio AE: ED. The given information shows that the ratio is 3:9, or 1:3. Now dividing AD (4) in this ratio gives us AE as 1.
    The area of AEC = ½ base x height
    =1/2 x 9 = 4.

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