A = { x | x is a prime number }
W = { x | x is a multiple of 3 }
N = { x | x is 2 added to any multiple of 3 }
Determine |W' ∩ (A ∩ N)'|
Determine |W' ∩ (A ∩ N)'|
b3F0r3 1 m0V3 4 p13c3, 1 n0t1c3D th3 cH1lD r34lLy l1k3D L1sT3n1nG t0 Th1S!!!!!!!!
g4M3 0n!!!!!!!!!!!
Pl3453 D0nT M1Nd Wh4TS B3l0W... tH3Yr3 uS3L355 53t Pr0bl3M5.
1. Let B = {x | x is a prime number between 40 and 50, x is a factor of 328}
Let I = {x ∈ W | x is less than 100, x cannot divide to any number}
2. Let S = The
set of factors of 841, excluding 1 and itself.
Let H = ℕ - (ℕ - 1)
3. Let O = {x | x is divisible by both the first and fourth prime numbers}
Let P = {2}
ANS 2 : ANS 1
m0r3 uS3l355 53T pr0blems... d0Nt m1nd.
1. |{x | x is a prime, x + 2 is prime, x less than 32}|
1. 1275354962
2. 1277493725
3. 1272695739
4. 1273528915
5. 1273703875
CC1 ELEM ASCEND - CC2 ELEM DESCEND
N000 My m1sTak35 h4V3 0v3rpOwer3d Me.Pl3453 s0lv3 mY l45t puZzL3 4nd 1ll t3ll Y0u th3 Ch1lD's c00rD1n4T35.
Let A be the odds
B multiples of 3
C takes squares beneath a dozen with glee.
Intersect thee.
Union with 7,6 and 3
The ascending order is key.
s33??? S0 H4RD R1GHT?? R1GHT!!
I seemed to have g0n3 1nS4n3 b3caUs3 of my quantitative ability.
The child's coordinates is14°39'00.1"N 121°02'25.4"E.
CheckM4T3.