Based on Facts
The prime factorization of 5280.
What is 25*3*5*11?
A statement that is true if a|b and b|c.
What is a|c?
The solution of 2 mod 17.
What is 2?
The largest integer that divides two other integers.
What is the Greatest Common Denominator (GCD)?
The time a 24-hour clock will read 100 hours after it reads 2:00?
What is 6:00?
The decimal number 32 expressed in base 6.
What is 526?
What is divides?
An expression that a≡b(modm) is equivalent to by the definition of modular congruence.
What is m|(a-b) or mk = a-b, where k ∈ ℤ?
The GCD of 754 and 78.
What is 26?
The smallest possible integer, n, such that 540n = n4.
What is 1500?
What is the largest prime factor of 50!
What is 47?
What is a*k = b, where k ∈ ℤ?
The smallest positive modular inverse of 3 mod 7.
What is 5?
The LCM of 32 and 38.
What is 608?
All the primes greater than 100 but less than 150 (inclusive).
What are 101, 103, 107, 109, 113, 127, 131, 137, 139, and 149?
The smallest base in which 235 and 94 both end with a zero.
What is base 47?
A proof that if a|b and a|c, then a|bc.
A solution to the linear congruence 4x=5(mod 9).
What is 8?
What is 61?
The total quantity of factors 360 has.
What is 24?
A proof that a, b ∈ ℤ, if 17|2a + 3b, show that 17|9a + 5b.
What is:
17k=2a+3b
A solution to the linear congruence x ≡ 2 (mod 3), x ≡ 1 (mod 4), x ≡ 3 (mod 5).
What is 233?
The smallest quantity of bagels Jamés must purchase such that a. If James has 9 friends, he has 3 bagels left over. b. If James has 10 friends, he has 2 bagels left over. c. If James has 11 friends, he has 4 bagels left over.
What is 642 bagels?