Free SAT Section 2: Mathematics Exam Braindumps
Section Two : Mathematics Questions 31–35 (page: 8)

Updated On: 10-Feb-2026

  1. Option A
  2. Option B
  3. Option C
  4. Option D
  5. Option E

Answer(s): A

Explanation:

If a straight line were drawn through as many of the plotted points as possible, it would have a negative slope. The line slopes more sharply than the line y = x (a line with a slope of-1), so the line would have a slope more negative than-1. The line would also have a y-intercept well above the x i-axis. The only equation given with a slope more negative than-1is s=-2(t-15).




The radius of the outer circle shown above is 1.2 times greater than the radius of the inner circle. What is the area of the shaded region?

  1. 6m2
  2. 9m2
  3. 25m2
  4. 30m2
  5. 36m2

Answer(s): B

Explanation:

The area of a circle is equal to r2. The radius of the inner circle is 5 m; therefore, the area of the inner circle is 25m2. The radius of the outer circle is (1.2)(5) = 6 m; therefore, the area of the outer circle is 36. Subtract the area of the inner circle from the area of the outer circle: 36 25 = 9m2.



If m = 6, then the expression is equal to

  1. 12.
  2. 2.
  3. 6.
  4. 12.
  5. 22.

Answer(s): B

Explanation:

Substitute 6 for m:



The expression can be reduced to

  1. Option A
  2. Option B
  3. Option C
  4. Option D
  5. Option E

Answer(s): D

Explanation:

Factor the numerator and denominator of the fraction:



Which of the following is the vertex of the parabola which is the graph of the equation

  1. (1, 2)
  2. (1, 2)
  3. (1, 2)
  4. (1, 2)
  5. (2, 1)

Answer(s): C

Explanation:

The equation of a parabola with its turning point c units to the left of they-a xis is written as y=(x + c)2. The equation of a parabola with its turning point d units above the x-axis is written as y= x2+d. The vertex of the parabola formed by the equation y = (x+1)2+2is found one unit to the left of they-a x is and two units above the x-axis, at the point (1, 2). Alternatively, test each answer choice by plugging the x value of the choice into the equation and solving for y. Only the coordinates in choice c, (-1, 2, represent a point on the parabola(y = (x+1)2+2, 2=(-1+1)2+2, 2 = 02+2, 2=2, so it is the only point of the choices given that could be the vertex of the parabola.



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