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Quantitative Aptitude Fundamentals Mastery Practice Test 202

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Q1Domain Verified
In the context of the course "The Complete Number System & Divisibility Course 2026: From Zero to Expert!", which of the following statements about the prime factorization of any integer greater than 1 is *always* true?
The prime factorization is unique up to the order of the factors.
The prime factorization will always include the number 1 as a factor.
The prime factorization will always result in a prime number itself.
The prime factorization will always contain an even number of prime factors.
Q2Domain Verified
Consider the concept of modular arithmetic as presented in "The Complete Number System & Divisibility Course 2026: From Zero to Expert!". If $a \equiv b \pmod{m}$ and $c \equiv d \pmod{m}$, which of the following properties is *not* guaranteed to hold true?
$a+c \equiv b+d \pmod{m}$
$a-c \equiv b-d \pmod{m}$
$ac \equiv bd \pmod{m}$
$a^c \equiv b^d \pmod{m}$
Q3Domain Verified
A number is called "perfect" if the sum of its proper divisors (divisors excluding the number itself) is equal to the number. According to the principles of divisibility discussed in "The Complete Number System & Divisibility Course 2026: From Zero to Expert!", which of the following is a perfect number?
30
12
36
28

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This domain protocol is rigorously covered in our 2026 Elite Framework. Every mock reflects direct alignment with the official assessment criteria to eliminate performance gaps.

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