m ≡ c2/(c1^skC) mod p

or all integers a, b, c, m with m > 0 and c > 0, if a ≡ b (mod m) then ac ≡ bc (mod mc)

For all integers a, b, c, m with m > 0 and c > 0, if ac ≡ bc (mod m), then a ≡ b (mod m

Let a, b, m be positive integers. Choose correct statement(s). Select one or more:a.a ≡ b (mod m) if and only if m|(a-b)b.The expression "a|b" means a is a multiple of b.c.The expression "a ≡ b (mod m)" means a  and b are both multiples of md.The expression "a|b" means b is a multiple of a.

p ∧ T≡ p

Which expression is equivalent to 45m−6p2v1215m−2p8v−445⁢𝑚-6⁢𝑝2⁢𝑣1215⁢𝑚-2⁢𝑝8⁢𝑣-4 for all values of m, p, and v where the expression is defined? A. 3v8m8p63⁢𝑣8𝑚8⁢𝑝6 B. 3v16m4p63⁢𝑣16𝑚4⁢𝑝6 C. 30m3p4v330⁢𝑚3𝑝4⁢𝑣3 D. 30v3m3p4