1003055611 Level: ALet \( A=(-1,5] \) and \( B=[ -1,7) \). Give the union \( A\cup B\).\( [ -1,7 ) \)\( ( -1,7 ) \)\( ( -1,5 ) \)\( [ -1,5] \)
1003055610 Level: ALet \( A=(-3,5] \) and \( B=[-1,+\infty) \). Find the intersection \( A\cap B \).\( [ -1,5] \)\( (-1,5) \)\( (-3,+\infty) \)\( (-1,5] \)
1003055604 Level: ALet \( A=\{0,1,2,3\} \), \( B=\{0,1,2\} \) and \( C=\{x\colon x=3k+l\} \), where \( k\in A\), \(l\in B\). Which of the following sets specifies \( C \) by the list of all its elements?\( \{0,1,2,3,4,5,6,7,8,9,10,11\} \)\( \{4,5,6,7,8,9,10,11\} \)\( [ 0,11 ] \)\( \{0,1,2,3\} \)
1003055603 Level: AFind the set difference \( A\setminus B \) for \( A=\left\{x\in \mathbb{Z}\colon x^2=4\right\} \) and \( B=\{-1,0,1,2,3\} \).\( \{-2\} \)\( \{-1,0,1,3\} \)\( \{-2,2\} \)\( \{-2,-1,0,1,2,3\} \)
1003055602 Level: AGive the set difference \( A\setminus B \) for \( A = [ -5,7 ] \), \( B=\{7,11\} \).\( [ -5,7 ) \)\( [ -5,11) \)\( [ -5,7 )\cup(7,11) \)\( [ -5,7 )\cup\{11\} \)
1003055601 Level: AGiven the sets \( A=[ -12,12 ] \) and \( B=(3,20) \) find the set difference \( A\setminus B \).\( [ -12,3 ] \)\( ( -12,3 ] \)\( [ -12,3 ) \)\( ( 12,20 ) \)
1103055714 Level: AIn the diagram below yellow colour representsthe difference of sets \( A \) and \( B \)the intersection of sets \( A \) and \( B \)the difference of sets \( B \) and \( A \)the union of sets \( A \) and \( B \)
1003055713 Level: AChoose the correct expression.\( \{d\}\cup \{d\}\cup \{d\} = \{d\} \)\( \{d\}\cup \{d\}\cup \{d\} = \{ddd\} \)\( \{d\}\cup \{d\}\cup \{d\} = \{d,d\} \)\( \{d\}\cup \{d\}\cup \{d\} = \{d,d,d\} \)
1003055712 Level: AThe set \( A \) is the set of all divisors of \( 12 \), the set \( B \) is the set of all divisors of \( 6 \). Which relation is correct?\( B\subset A\)\( A\subset B\)\( A=B \)\( A\cup B=\{1,2,3,6,12\} \)
1003055711 Level: ADetermine the set of all common divisors of numbers \( 24 \) and \( 18 \).\( \{ 1,2,3,6 \} \)\( \{ 1,2,3,4,6,8,9,12,18,24 \} \)\( \{ 2,3,6 \} \)\( \{ 1,2,3,4,6,9,12 \} \)