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For the equation For the equation , find in the form an equivalent equation in which the coefficient (multiplier) of x is the number -9. , find in the form For the equation , find in the form an equivalent equation in which the coefficient (multiplier) of x is the number -9. an equivalent equation in which the coefficient (multiplier) of x is the number -9.

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-To construct an isosceles triangle with vertex angle and legs of length RS: A) construct another angle congruent to B) mark off an arc from B of length RS on side C) mark off an arc from B of length RS to intersect both sides and D) None of These -To construct an isosceles triangle with vertex angle -To construct an isosceles triangle with vertex angle and legs of length RS: A) construct another angle congruent to B) mark off an arc from B of length RS on side C) mark off an arc from B of length RS to intersect both sides and D) None of These and legs of length RS:


A) construct another angle congruent to -To construct an isosceles triangle with vertex angle and legs of length RS: A) construct another angle congruent to B) mark off an arc from B of length RS on side C) mark off an arc from B of length RS to intersect both sides and D) None of These
B) mark off an arc from B of length RS on side -To construct an isosceles triangle with vertex angle and legs of length RS: A) construct another angle congruent to B) mark off an arc from B of length RS on side C) mark off an arc from B of length RS to intersect both sides and D) None of These
C) mark off an arc from B of length RS to intersect both sides -To construct an isosceles triangle with vertex angle and legs of length RS: A) construct another angle congruent to B) mark off an arc from B of length RS on side C) mark off an arc from B of length RS to intersect both sides and D) None of These and -To construct an isosceles triangle with vertex angle and legs of length RS: A) construct another angle congruent to B) mark off an arc from B of length RS on side C) mark off an arc from B of length RS to intersect both sides and D) None of These
D) None of These

E) B) and C)
F) A) and D)

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-To the nearest tenth of square inch, find the area of the regular pentagon whose apothem measures 4.2 inches and whose sides measure 6.2 inches. A) 64.2 B) 65.1 C) 97.6 D) 130.2 -To the nearest tenth of square inch, find the area of the regular pentagon whose apothem measures 4.2 inches and whose sides measure 6.2 inches.


A) 64.2 -To the nearest tenth of square inch, find the area of the regular pentagon whose apothem measures 4.2 inches and whose sides measure 6.2 inches. A) 64.2 B) 65.1 C) 97.6 D) 130.2
B) 65.1 -To the nearest tenth of square inch, find the area of the regular pentagon whose apothem measures 4.2 inches and whose sides measure 6.2 inches. A) 64.2 B) 65.1 C) 97.6 D) 130.2
C) 97.6 -To the nearest tenth of square inch, find the area of the regular pentagon whose apothem measures 4.2 inches and whose sides measure 6.2 inches. A) 64.2 B) 65.1 C) 97.6 D) 130.2
D) 130.2 -To the nearest tenth of square inch, find the area of the regular pentagon whose apothem measures 4.2 inches and whose sides measure 6.2 inches. A) 64.2 B) 65.1 C) 97.6 D) 130.2

E) B) and C)
F) None of the above

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-How many different lines can be concurrent at point X? -How many different lines can be concurrent at point X?

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-In , . Which statement is true? A) is an altitude of . B) is an altitude of . C) is the longest side of . D) The 3 angle-bisectors meet in the exterior of . -In -In , . Which statement is true? A) is an altitude of . B) is an altitude of . C) is the longest side of . D) The 3 angle-bisectors meet in the exterior of . , -In , . Which statement is true? A) is an altitude of . B) is an altitude of . C) is the longest side of . D) The 3 angle-bisectors meet in the exterior of . . Which statement is true?


A) -In , . Which statement is true? A) is an altitude of . B) is an altitude of . C) is the longest side of . D) The 3 angle-bisectors meet in the exterior of . is an altitude of -In , . Which statement is true? A) is an altitude of . B) is an altitude of . C) is the longest side of . D) The 3 angle-bisectors meet in the exterior of . .
B) -In , . Which statement is true? A) is an altitude of . B) is an altitude of . C) is the longest side of . D) The 3 angle-bisectors meet in the exterior of . is an altitude of -In , . Which statement is true? A) is an altitude of . B) is an altitude of . C) is the longest side of . D) The 3 angle-bisectors meet in the exterior of . .
C) -In , . Which statement is true? A) is an altitude of . B) is an altitude of . C) is the longest side of . D) The 3 angle-bisectors meet in the exterior of . is the longest side of -In , . Which statement is true? A) is an altitude of . B) is an altitude of . C) is the longest side of . D) The 3 angle-bisectors meet in the exterior of . .
D) The 3 angle-bisectors meet in the exterior of -In , . Which statement is true? A) is an altitude of . B) is an altitude of . C) is the longest side of . D) The 3 angle-bisectors meet in the exterior of . .

E) A) and B)
F) All of the above

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-If is circumscribed about the circle in such a way that m = 90° and m = 110°, which is true? A) cannot be a right angle B) m m C) m = 200° D) -If -If is circumscribed about the circle in such a way that m = 90° and m = 110°, which is true? A) cannot be a right angle B) m m C) m = 200° D) is circumscribed about the circle in such a way that m -If is circumscribed about the circle in such a way that m = 90° and m = 110°, which is true? A) cannot be a right angle B) m m C) m = 200° D) = 90° and m -If is circumscribed about the circle in such a way that m = 90° and m = 110°, which is true? A) cannot be a right angle B) m m C) m = 200° D) = 110°, which is true?


A) -If is circumscribed about the circle in such a way that m = 90° and m = 110°, which is true? A) cannot be a right angle B) m m C) m = 200° D) cannot be a right angle
B) m -If is circumscribed about the circle in such a way that m = 90° and m = 110°, which is true? A) cannot be a right angle B) m m C) m = 200° D) -If is circumscribed about the circle in such a way that m = 90° and m = 110°, which is true? A) cannot be a right angle B) m m C) m = 200° D) m -If is circumscribed about the circle in such a way that m = 90° and m = 110°, which is true? A) cannot be a right angle B) m m C) m = 200° D)
C) m -If is circumscribed about the circle in such a way that m = 90° and m = 110°, which is true? A) cannot be a right angle B) m m C) m = 200° D) = 200°
D) -If is circumscribed about the circle in such a way that m = 90° and m = 110°, which is true? A) cannot be a right angle B) m m C) m = 200° D)

E) A) and B)
F) A) and C)

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-In the figure, a bird (at point B) is 36 feet above the ground. Meg is 60 feet from the bird while Mara is 39 feet from the bird. How far apart are Meg and Mara? A) 60 feet B) 61 feet C) 63 feet D) 99 feet -In the figure, a bird (at point B) is 36 feet above the ground. Meg is 60 feet from the bird while Mara is 39 feet from the bird. How far apart are Meg and Mara?


A) 60 feet
B) 61 feet
C) 63 feet
D) 99 feet

E) None of the above
F) A) and B)

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How many common tangents do two internally tangent circles have?

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In the right triangle ABC with m In the right triangle ABC with m = 90°, the sides have lengths a = 5, b = 12, and c = 13. Where a is the length of side opposite , find sin . = 90°, the sides have lengths a = 5, b = 12, and c = 13. Where a is the length of side opposite In the right triangle ABC with m = 90°, the sides have lengths a = 5, b = 12, and c = 13. Where a is the length of side opposite , find sin . , find sin In the right triangle ABC with m = 90°, the sides have lengths a = 5, b = 12, and c = 13. Where a is the length of side opposite , find sin . .

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The point (-1,4) lies in Quadrant IV of the Cartesian coordinate system.

A) True
B) False

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What is the slope of any line that is perpendicular to the graph of What is the slope of any line that is perpendicular to the graph of ? ?

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-If M is the midpoint of , then it can be proved that: A) N is also the midpoint of . B) C) D) None of These -If M is the midpoint of -If M is the midpoint of , then it can be proved that: A) N is also the midpoint of . B) C) D) None of These , then it can be proved that:


A) N is also the midpoint of -If M is the midpoint of , then it can be proved that: A) N is also the midpoint of . B) C) D) None of These .
B) -If M is the midpoint of , then it can be proved that: A) N is also the midpoint of . B) C) D) None of These
C) -If M is the midpoint of , then it can be proved that: A) N is also the midpoint of . B) C) D) None of These
D) None of These

E) B) and C)
F) A) and D)

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Using a calculator, the value of sin 54° is approximately 0.8090.

A) True
B) False

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-In a triangle, the lengths of the sides are 9, 12, and 15. What is the length of the radius of the circumcircle? -In a triangle, the lengths of the sides are 9, 12, and 15. What is the length of the radius of the circumcircle?

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For rhombus RSTV, diagonals For rhombus RSTV, diagonals and intersect at point W. If RT = 16 and VS = 12, find the length of each side of rhombus RSTV. and For rhombus RSTV, diagonals and intersect at point W. If RT = 16 and VS = 12, find the length of each side of rhombus RSTV. intersect at point W. If RT = 16 and VS = 12, find the length of each side of rhombus RSTV.

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If two inscribed angles of a circle intercept the same arc, these angles are congruent.

A) True
B) False

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-If , then . -If -If , then . , then -If , then . .

A) True
B) False

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-If m = 90° and m = 35°, one would use sin A to find the value of b. -If m -If m = 90° and m = 35°, one would use sin A to find the value of b. = 90° and m -If m = 90° and m = 35°, one would use sin A to find the value of b. = 35°, one would use sin A to find the value of b.

A) True
B) False

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The driver of an automobile leaves home and travels due east 8 miles. Turning right at an intersection, he drives due south a distance of 6 miles. How far is the driver from home?

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-For two intersecting lines, and are a pair of vertical angles formed. Given that m and m , find the value of x. A) x = 12 B) x = 24 C) x = 36 D) x = 72 -For two intersecting lines, -For two intersecting lines, and are a pair of vertical angles formed. Given that m and m , find the value of x. A) x = 12 B) x = 24 C) x = 36 D) x = 72 and -For two intersecting lines, and are a pair of vertical angles formed. Given that m and m , find the value of x. A) x = 12 B) x = 24 C) x = 36 D) x = 72 are a pair of vertical angles formed. Given that m -For two intersecting lines, and are a pair of vertical angles formed. Given that m and m , find the value of x. A) x = 12 B) x = 24 C) x = 36 D) x = 72 and m -For two intersecting lines, and are a pair of vertical angles formed. Given that m and m , find the value of x. A) x = 12 B) x = 24 C) x = 36 D) x = 72 , find the value of x.


A) x = 12
B) x = 24
C) x = 36
D) x = 72

E) A) and B)
F) A) and C)

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