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Problem 1 :
x2 + 14x + y2 = 6y + 109
In the xy-plane, the graph of the given equation is a circle. What is the length of the circle’s radius?
A) √109
B) √149
C) √167
D) √341
Solution :
Problem 2 :
Store A sells raspberries for $5.50 per pint and blackberries for $3.00 per pint. Store B sells raspberries for $6.50 per pint and blackberries for $8.00 per pint. A certain purchase of raspberries and blackberries would cost $37.00 at store A or $66.00 at store B. How many pints of blackberries are in this purchase?
A) 12
B) 8
C) 5
D) 4
Solution :
Problem 3 :
g(x) = x2 + 55
What is the minimum value of the given function?
A) 3,025
B) 110
C) 55
D) 0
Solution :
Problem 4 :
The function ℎ is defined by h(x) = ax + b, where a and b are positive constants. The graph of y = h(x) in the xy-plane passes through the points (0, 10) and (-2, ³²⁵⁄3₆). What is the value of ab?
A) ¼
B) ½
C) 54
D) 60
Solution :
Problem 5 :
(x − 1)2 = -4
How many distinct real solutions does the given equation have?
A) Exactly one
B) Exactly two
C) Infinitely many
D) Zero
Solution :
Problem 6 :
Solution :
Problem 7 :
y = -2.5
y = x2 + 8x + k
In the given system of equations, k is a positive integer constant. The system has no real solutions. What is the least possible value of k ?
Solution :
Problem 8 :
If xa = y, yb = z and zc = x, then what is the value of abc?
Solution :
Problem 9 :
If a : b = 4 : 1, then what is the value of √(a/b) + √(b/a)?
A) 1½
B) 5/2
C) 4
D) 5
Solution :
Problem 10 :

What is the value of x, in the figure above?
A) 20
B) 4√6
C) 2√3
D) 48
Solution :
Problem 11 :

In the xy-plane above, the corss-section view of a tunnel under a bridge with an opening in the shape of a parabolic arch is shown. A large rectangular house trailer can be moved along a highway that passes through the tunnel. If the trailer is 8 meters wide and 6 meters tall, what is the height, h in meters, of the tunnel in the center?
Solution :
Problem 12 :
In the xy-plane, a parabola with equation y = (x – 5)2 – 10 intersects a line with equation y = 6 at two points, A and B. What is the length of AB?
Solution :
Problem 13 :

In the xy-plane above, the area of ΔPOB is three times the area of ΔPOA, and points A, B and P lie on the lie ℓ. What is the value of a?
Solution :
Problem 14 :
C(n) = 3,400 – n
A manufacturing company sells a certain product for $6 per unit. The cost, C, of producing n units is estimated by the formula above. How many units must the company produce and sell to earn a profit of $2,200?
Solution :
Problem 15 :

In the figure above, line ℓ is tangent to both circles A and B at points P and Q respectively. The radius of circle A is 4 and the radius of circle B is 9. What is the length of PS?
Solution :
Problem 16 :
|n - 2| < 5
How many integers n satisfy the inequality above?
A) Six
B) Seven
C) Eight
D) Nine
Solution :
Problem 17 :

The road above shows Alicia's speed during a road trip. She stopped at a rest stop during her trip to take a nap. Based on the graph, Alicia stopped for her nap after how many hours of driving?
A) 1
B) 2
C) 3
D) 4
Solution :
Problem 18 :

In the figure above, DE is parallel to AB. If AD = 6, DC = 3 and AB = 18, what is the length of DE?
A) 3
B) 6
C) 9
D) 12
Solution :
Problem 19 :
A school district wants to make at least 600 but no more than 700 computers available to students. To meet this goal, the superintendent puts aside a budget to install 8 new computers every month. If there is a total of 200 computers available at the schools in the districts currently, which of the following inequalities gives the possible number of months t for which the school district can contribute to add new computers? Assume t is an integer.
A) 50 ≤ t ≤ 62
B) 50 ≤ t ≤ 63
C) 75 ≤ t ≤ 87
D) 75 ≤ t ≤ 88
Solution :
Problem 20 :
The net effective charge between two particles as a proportion of total charge is represented by E in the formula above, where P is the magnitude of the positive charge and N is the magnitude of the negative charge. Which of the following expresses N in terms of P and E?
Solution :
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