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SAT Math Subject Test 1 And 2

Subjects : sat, math

Instructions:

Answer 50 questions in 15 minutes.
If you are not ready to take this test, you can study here.
Match each statement with the correct term.
Don't refresh. All questions and answers are randomly picked and ordered every time you load a test.

This is a study tool. The 3 wrong answers for each question are randomly chosen from answers to other questions. So, you might find at times the answers obvious, but you will see it re-enforces your understanding as you take the test each time.

1. Surface area of a cylinder
V = lwh
SA = 2pir^2 + 2pirh
((amount change) / (original)) x 100
Right angle formed from height radius and slant

2. Area of a triangle (trig)
A = 1/2absinx (where x is included angle of sides a and b)
A= pir^2
Distance / rate
D = sroot3

3. Long diagonal of a rectangular solid
SA = pirl + pir^2 (where l is slant of cone)
D^2 = a^2 + b^2 + c^2 (Super Pythagorean Theorem)
D^2 = 4r^2 + h^2 (pythagorean theorem)
The angle is a right angle

4. Main property of a cone
1. distances from points of tangency will be equal on both sides 2. Angle created will be equal at circle's center 3. Will create right angles on both sides at point of tangency
Right angle formed from height radius and slant
x^2 - 2xy + y^2
(degree/360) x pir^2

5. Isosceles triangle rotated around axis of symmetry
F = sroot2
Cone
Two sets of 45-45-90 right triangles (with side measures of x - x - and xroot2
Distance / rate

6. Circle rotated around its diameter
Cone
Sphere (same radii)
A = 1/2bh
Prime number (2 is only even prime number - 1 and 0 are not prime)

7. Cylinder inscribed in a sphere

8. One property any angle inscribed in a semi-cricle has
The angle is a right angle
Sum of the area of each face (no definite equation)
V = (1/3)bh (where b is the area of the base figure)
Or

9. In an inequality - what conjunction is used with greater than
(n-2)180 (divide this by n to find individual angle measures)
Original x (1 - rate)^number of changes
1. two equal sides 2. two equal angles of those sides
Or

10. Area of a parallelogram (trig)
A = absinx (where x is the angle between sides a and b)
D^2 = 4r^2 + h^2 (pythagorean theorem)
C = 2pir (or C = pi x d)
A = bh (both sides of the rectangle)

11. 4 Properties of a parallelogram
Two sets of 45-45-90 right triangles (with side measures of x - x - and xroot2
Original x (1 + rate)^number of changes
1. opposite angles in a parallelogram are equal 2. adjacent angles in a parallelogram are supplementary; they add up to 180 degrees (think transversal) 3. opposite sides in a parallelogram are of equal length 4. diagonals of a parallelogram bisect ea
1. all sides are same length 2. all angles are same size

12. Sum of Angle formula (regular polygons)
1. distances from points of tangency will be equal on both sides 2. Angle created will be equal at circle's center 3. Will create right angles on both sides at point of tangency
Diameter of sphere is equal to length of cube's side
(n-2)180 (divide this by n to find individual angle measures)
The angle is a right angle

13. Time =
Right angle formed from height radius and slant
Distance / rate
V = s^3
D^2 = 4r^2 + h^2 (pythagorean theorem)

14. Circumference of a circle
x^2 + 2xy + y^2
Multiplication (product is same)
C = 2pir (or C = pi x d)
Original x (1 - rate)^number of changes

15. Area of a parallelogram (geometry)
V = (1/3)pir^2h
A = bh (h is hight from base to vertex and creating a right angle)
Multiplication (product is same)
Cone

16. Area of a sector
The angle is a right angle
(degree/360) x pir^2
1. distances from points of tangency will be equal on both sides 2. Angle created will be equal at circle's center 3. Will create right angles on both sides at point of tangency
(4/3)pir^3

17. 2 additional properties of a rectangle
1. each of the four interior angles measures 90 degrees 2. diagonals of a rectangle are of equal length
A = s^2 A = d^2/2 (where d is long diagonal 45 45 90 triangle)
Cone
A = bh (h is hight from base to vertex and creating a right angle)

18. Long diagonal of a cylinder
Total = number of things x average
Distance / rate
1. two equal sides 2. two equal angles of those sides
D^2 = 4r^2 + h^2 (pythagorean theorem)

19. Three properties of tangent lines extending from a point to a circle

20. Surface area of a rectangular solid
A = 1/2bh
Both will be same fraction of circle (60 degrees = 1/6 of circle)
Multiplication (product is same)
SA = 2lw + 2hw + 2lh

21. Cube or rectangular solid inscribed in a sphere
F = sroot2
Cone
Both solids have same diameter
Long diagonal of solid is equal to diameter of sphere

22. Right triangle rotated around one leg
1. distances from points of tangency will be equal on both sides 2. Angle created will be equal at circle's center 3. Will create right angles on both sides at point of tangency
(n-2)180 (divide this by n to find individual angle measures)
Circumscribed
Cone

23. (x+y)(x-y)
V = (1/3)pir^2h
x^2 - y^2
A = s^2 A = d^2/2 (where d is long diagonal 45 45 90 triangle)
D^2 = a^2 + b^2 + c^2 (Super Pythagorean Theorem)

24. Surface area of a cone
SA = pirl + pir^2 (where l is slant of cone)
x^2 - y^2
Sphere's diameter is equal to diagonal of rectangle formed by cylinder's height and diameter (other words - diagonal of cylinder equals sphere's diameter)
A = h/2 (b1 + b2)

25. Volume of a cube
Inscribed
V = (1/3)pir^2h
Or
1. distances from points of tangency will be equal on both sides 2. Angle created will be equal at circle's center 3. Will create right angles on both sides at point of tangency

26. Two equations for Area of a square
A = s^2 A = d^2/2 (where d is long diagonal 45 45 90 triangle)
Sum of the area of each face (no definite equation)
Circumscribed
V= pir^2h

27. Area of a trapezoid
SA = 6s^2
Original x (1 + rate)^number of changes
A = h/2 (b1 + b2)
x^2 + 2xy + y^2

28. a shape drawn around another shape with the tighets fit possible
And
V= pir^2h
Circumscribed
Inscribed angle will be half of arc (and therefore half of central angle)

29. Volume of a rectangular solid
SA = 2lw + 2hw + 2lh
Prime number (2 is only even prime number - 1 and 0 are not prime)
(degree/360) x 2pir
V = lwh

30. Surface area of a pyramid
(degree/360) x 2pir
Sum of the area of each face (no definite equation)
C = 2pir (or C = pi x d)
Proportion (ratio is same)

31. What do you use to solve for indirect variation?
Multiplication (product is same)
A= pir^2
Right angle formed from height radius and slant
1. opposite angles in a parallelogram are equal 2. adjacent angles in a parallelogram are supplementary; they add up to 180 degrees (think transversal) 3. opposite sides in a parallelogram are of equal length 4. diagonals of a parallelogram bisect ea

32. (x+y)^2
Cone
x^2 - 2xy + y^2
x^2 + 2xy + y^2
SA = 6s^2

33. length of an arc
Cone
D^2 = a^2 + b^2 + c^2 (Super Pythagorean Theorem)
Cone
(degree/360) x 2pir

34. Volume of a sphere
Proportion (ratio is same)
1. distances from points of tangency will be equal on both sides 2. Angle created will be equal at circle's center 3. Will create right angles on both sides at point of tangency
(4/3)pir^3
And

35. Rectangle rotated around a central line or one side
(n-2)180 (divide this by n to find individual angle measures)
Cylinder
D^2 = 4r^2 + h^2 (pythagorean theorem)
(degree/360) x 2pir

36. Long diagonal of a cube
SA = pirl + pir^2 (where l is slant of cone)
SA = 2pir^2 + 2pirh
D = sroot3
Remainder (note all remainders are always integers)

37. 2 properties of regular polygon
1. each of the four interior angles measures 90 degrees 2. diagonals of a rectangle are of equal length
V = (1/3)bh (where b is the area of the base figure)
1. all sides are same length 2. all angles are same size
SA = 2lw + 2hw + 2lh

38. Percent change
((amount change) / (original)) x 100
(n-2)180 (divide this by n to find individual angle measures)
D = sroot3
C = 2pir (or C = pi x d)

39. Area of a circle
A = bh (both sides of the rectangle)
A= pir^2
V = (1/3)bh (where b is the area of the base figure)
x^2 - 2xy + y^2

40. Volume of a cube
Sum of the area of each face (no definite equation)
V = s^3
A = h/2 (b1 + b2)
Right angle formed from height radius and slant

41. An integer that has exactly two distinct factors: itself and 1
Both will be same fraction of circle (60 degrees = 1/6 of circle)
Prime number (2 is only even prime number - 1 and 0 are not prime)
A = s^2 A = d^2/2 (where d is long diagonal 45 45 90 triangle)
Circumscribed

42. What 2 properties does an isosceles triangle have?
A = absinx (where x is the angle between sides a and b)
Original x (1 - rate)^number of changes
SA = 6s^2
1. two equal sides 2. two equal angles of those sides

43. Surface area of a sphere
C = 2pir (or C = pi x d)
(degree/360) x pir^2
Both solids have same diameter
SA 4pir^2

44. In an inequality - what conjunction is used with less than
F = sroot2
And
A = s^2 A = d^2/2 (where d is long diagonal 45 45 90 triangle)
SA = 2lw + 2hw + 2lh

45. Percent decrease
Inscribed
Right angle formed from height radius and slant
Two sets of 45-45-90 right triangles (with side measures of x - x - and xroot2
Original x (1 - rate)^number of changes

46. The integer left over after dividing two numbers
1. all sides are same length 2. all angles are same size
Remainder (note all remainders are always integers)
(n-2)180 (divide this by n to find individual angle measures)
x^2 + 2xy + y^2

47. Volume of a pyramid
Original x (1 + rate)^number of changes
1. each of the four interior angles measures 90 degrees 2. diagonals of a rectangle are of equal length
The angle is a right angle
V = (1/3)bh (where b is the area of the base figure)

48. Sphere inscribed in a cylinder
Cone
A = 1/2bh
Both solids have same diameter
SA = 2pir^2 + 2pirh

49. Average pie
A = 1/2bh
(n-2)180 (divide this by n to find individual angle measures)
Total = number of things x average
V = (1/3)pir^2h

50. Surface area of a cube
V = (1/3)bh (where b is the area of the base figure)
Multiplication (product is same)
SA = 6s^2
V = lwh

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SAT Math Subject Test 1 And 2

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After Effects Keyboard Shortcuts

Agile Development

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Android Programming

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