Question 1 :
The function f is defined by f(x) = 78(0.39)x. For any positive integer n, the value of f(n) is p% less than the value of f(n – 1). What is the value of p?
A) 78
B) 61
C) 39
D) 22
Answer :
Question 2 :
For which value of a, does the quadratic equation (7x – 8)2 + 9 = a have only one solution?
Answer :
Question 3 :
What is the perimeter of an equilateral triangle with an area of 289√3?
Answer :
Question 4 :
92x - 1,789 = kx - 1,790
In the given equation, k is a positive integer constant greater than 91. The equation has exactly one solution. What is the least possible value of k?
Answer :
Question 5 :
f(x) = ax - b
The exponential function given above passes through points (c, 12) and (2c, 768). What is a possible value of b?
Answer :
Question 6 :
If r = ∛k, for the equation r12a - 9 = k, what is the value of a for which r and k are equal?
Answer :
Question 7 :
4x3 + bx2 - 528x = 0
In the given equation, b is a positive integer constant. Which value could be a solution to the equation?
A) -13
B) -12
C) -6
D) 12
Answer :
Question 8 :
Circle A has the equation (x - 18)2 + y2 = 27. Circle B has the equation (x - 18)2 + (y - m)2 = 50. If Circle B passes through the center of circle A, what is a possible value of m?
A) 3√3
B) 5√2
C) 5√2 - 3√3
D) 5√2 + 3√3
Answer :
Question 9 :
If x2 = j + k and y2 = j + m which of the following is equal to (x2 - y2)2 ?
A) k2 - 2jm + m2
B) k2 - 2km + m2
C) 4j2 - 4jkm + m2
D) 4j2 - 2jkm + k2m2
Answer :
Question 10 :
-x2 + kx - 3,786 = 0
In the given equation, k is a positive integer. If the equation has no real solution, what is the greatest possible value of k?
Answer :
10 Hard Digital SAT Math Questions (Part - 1)
10 Hard Digital SAT Math Questions (Part - 2)
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10 Hard Digital SAT Math Questions (Part - 27)
10 Hard Digital SAT Math Questions (Part - 28)
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