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Problem 1 :
Find the value of a + b + c?
Solution :
Problem 2 :
If f(2x + 3) = -x2 + 4x + 6, what is the value of f(5)?
A) 1
B) 11
C) 9
D) 6
Solution :
Problem 3 :
In the xy-plane, the point (p, r) lies on the line with equation y = x + b, where b is a constant. The point with coordinates (2p, 5r) lies on the line with equation y = 2x + b. If p ≠ 0, what is the value of r/p?
Solution :
Problem 4 :
Find the value of x and y in the following system :
√x - √y = 4
2√x + 3√y = 18
Solution :
Problem 5 :
Solution :
Problem 6 :

In the figire above, the center of the circle is O. The area of the shaded region is 80π and the measure of x is 2π/5 radians. What is the radius of the circle?
A) 6
B) 8
C) 9
D) 10
Solution :
Problem 7 :

Lines ℓ and m are perpendicular and intersect at point T(1, 3) as shown in the xy-plane above. If the slope of line ℓ is 1, what is the area of ΔRST?
A) 1
B) 1.5
C) 2
D) 2.5
Solution :
Problem 8 :

The figure above shows triangle ABC. The length of AC is 10 and the altitude of the triangle is 20. If M and N are the midpoints of AB and BC respectively, what is the area of the shaded region?
Solution :
Problem 9 :
(a – 1)x2 + (b – 2)x + ab = 4x2 + 5x + k
In the equation above, a, b and k are constants. If the equation is true for all values of x, what is the value of k?
Solution :
Problem 10 :
If P(x) = 2√(x - 5) + 3x, what is the minimum value of P?
Solution :
Problem 11 :

In the figure shown above, BC is the diameter of the circle. If the length of BC is equal to 132 and the length of AB is equal to √363, what is the value of BC/BD?
Solution :
Problem 12 :
x2 + bx + c = 0
In the given equation, b and c are constants. If -b + √(b2 - 4c) = 18 and -b - √(b2 - 4c) = 10, what is one possible value of x?
Solution :
Problem 13 :
A fitness membership costs $45 per month. All new members receive a discount of $20 off the cost of their first month of membership. Which function c gives the total cost c(t), in dollars, that a new member pays after t months of membership?
A) c(t) = 20 + 45t
B) c(t) = 25 + 45t
C) c(t) = 20 + 45(t – 1)
D) c(t) = 25 + 45(t – 1)
Solution :
Problem 14 :
P(x) = 3x3 + ax – 2
In the function above, a is a constant. If the remainder when P(x) is divided by x + 1 is 2, what is the value of a?
A) -7
B) -5
C) 5
D) 7
Solution :
Problem 15 :

The graph of ax + by = 5 is shown in the xy-plane above. Which of the following must be true?
A) a < 0 and b < 0
B) a > 0 and b < 0
C) a < 0 and b > 0
D) a > 0 and b > 0
Solution :
Problem 16 :
A triangle has vertices A(3, 2), B(3, 6) and C(7, 2). Another triangle has vertices P(3, 2), Q(3, 6 + k) and R(7 + k, 2) and one acute angle at the vertex Q. If k > 0, then what is the measure of the other acute angle?
Solution :
Problem 17 :
7x – 9y = 39
35x – 45y = 195
For any real number r, which of the following points lies on the graph of both the equations?
Solution :
Problem 18 :
38z14 + bz7 + 30 has a factor of (rz7 + q), where r and q are positive integers. What is the maximum value of b?
Solution :
Problem 19 :
In the equation given below, k is a positive constant. The product of the solutions to the equation is 154. What is the value of k?
Solution :
Problem 20 :
The profit P from a car wash is modeled by the equation above, where n is the number of cars and k is a constant. Which of the following expressions represents n?
Solution :
Problem 21 :
In the system of equations above, p and q are constants. If the system has infinitely many solutions, what is the value of p + q?
Solution :
Problem 22 :
f(x) = 2x3 + 6x2 + 4x
g(x) = x2 + 3x + 2
The polynomial functions f(x) and g(x) are defined above. Which of the following polynomial functions is divisible by (2x + 3)?
A) h(x) = f(x) + g(x)
B) p(x) = f(x) + 3g(x)
C) r(x) = 2f(x) + 3g(x)
D) s(x) = 3f(x) + 2g(x)
Solution :
Problem 23 :

In the figure above, what is the value of |a – b|?
A) 20
B) 22
C) 24
D) 26
Solution :
Problem 24 :

The scatterplot above shows the reading levels by grade for 15 students in the J. H. book-reading club. Based on the data above, what is the median reading level for the 15 students?
A) 4
B) 5
C) 5.5
D) 6
Solution :
Problem 25 :

In the xy-plane above, the graph of f is shown in -4 ≤ x ≤ 4. If f(k) = 3, how many values of k are there in the interval?
A) 1
B) 2
C) 3
D) 4
Solution :
Digital SAT Math Problems and Solutions (Part - 1)
Digital SAT Math Problems and Solutions (Part - 2)
Digital SAT Math Problems and Solutions (Part - 3)
Digital SAT Math Problems and Solutions (Part - 4)
Digital SAT Math Problems and Solutions (Part - 5)
Digital SAT Math Problems and Solutions (Part - 6)
Digital SAT Math Problems and Solutions (Part - 7)
Digital SAT Math Problems and Solutions (Part - 8)
Digital SAT Math Problems and Solutions (Part - 9)
Digital SAT Math Problems and Solutions (Part - 10)
Digital SAT Math Problems and Solutions (Part - 11)
Digital SAT Math Problems and Solutions (Part - 12)
Digital SAT Math Problems and Solutions (Part - 13)
Digital SAT Math Problems and Solutions (Part - 14)
Digital SAT Math Problems and Solutions (Part - 15)
Digital SAT Math Problems and Solutions (Part - 16)
Digital SAT Math Problems and Solutions (Part - 17)
Digital SAT Math Problems and Solutions (Part - 18)
Digital SAT Math Problems and Solutions (Part - 19)
Digital SAT Math Problems and Solutions (Part - 20)
Digital SAT Math Problems and Solutions (Part - 21)
Digital SAT Math Problems and Solutions (Part - 22)
Digital SAT Math Problems and Solutions (Part - 23)
Digital SAT Math Problems and Solutions (Part - 24)
Digital SAT Math Problems and Solutions (Part - 25)
Digital SAT Math Problems and Solutions (Part - 26)
Digital SAT Math Problems and Solutions (Part - 27)
Digital SAT Math Problems and Solutions (Part - 28)
Digital SAT Math Problems and Solutions (Part - 29)
Digital SAT Math Problems and Solutions (Part - 30)
Digital SAT Math Problems and Solutions (Part - 31)
Digital SAT Math Problems and Solutions (Part - 32)
Digital SAT Math Problems and Solutions (Part - 33)
Digital SAT Math Problems and Solutions (Part - 34)
Digital SAT Math Problems and Solutions (Part - 35)
Digital SAT Math Problems and Solutions (Part - 36)
Digital SAT Math Problems and Solutions (Part - 37)
Digital SAT Math Problems and Solutions (Part - 38)
Digital SAT Math Problems and Solutions (Part - 39)
Digital SAT Math Problems and Solutions (Part - 40)
Digital SAT Math Problems and Solutions (Part - 41)
Digital SAT Math Problems and Solutions (Part - 42)
Digital SAT Math Problems and Solutions (Part - 43)
Digital SAT Math Problems and Solutions (Part - 44)
Digital SAT Math Problems and Solutions (Part - 45)
Digital SAT Math Problems and Solutions (Part - 46)
Digital SAT Math Problems and Solutions (Part - 47)
Digital SAT Math Problems and Solutions (Part - 48)
Digital SAT Math Problems and Solutions (Part - 49)
Digital SAT Math Problems and Solutions (Part - 50)
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