This practice GMAT test includes only questions on functions, that are part of the GMAT problem solving section.
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If is a real constant and is a real quadratic in such that and the coefficient of is 1, then find f(x)
A. A polynomial of degree 2
B. A polynomial of degree 3
C. A polynomial of degree 0
D. A polynomial of degree 1
E. A polynomial of degree 4
How many triangles can be constructed so that lengths of the sides are three consecutive odd integers and the perimeter is less than 1000?
The integers satisfy |x+2|+ |y+3| – |z-5|= 1 then find the number of possible values of |x+y+z|.
The product of four distinct positive integers is 8! The numbers also satisfy , , what is ?
There exist positive integers and with no common factor greater than 1, such that . What is
If is positive integer such that has 28 positive divisors and has 30 positive divisors, then how many positive divisors does have?
Find the number of ordered pairs
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