hard · GMAT Quant
Let m,n,p be nonzero integers with m^2 n p^3<0, m n pequiv 3pmod4, and m+nequiv 0pmod2.
Which statement must be true?
- m n + n p + p m equiv 3 pmod4
- n p > 0
- m, n, and p are all even integers.
- m n p > 0
- m + n + p is an even integer.
Sign up free to see the explanation and track your rank →
More GMAT Quant practice
- Including both endpoints, how many distinct integer price points are in this range?
- Which of the following expressions must result in a positive value?
- Which property of arithmetic justifies that first step?
- Which of the following must also be an even integer?
- Which of the following inequalities correctly represents this range?
- Which of the following includes the number 0?
- How many unique meal combinations can a customer create?
- What is the probability that the lightbulb is functional?