4. If U ={whole numbers from 1 to 10)F- {factors of 12) et S= { square w eima(exadmun bbo) -Y(Of narh essi eiodmun emh) Adploow ads to eva Sbnumbes}(ensdmun neva) List using curly brackets sets U, F and S;b) Show this information on a Venn diagram.9 ds ei aos civi a mon bonistdo sd nso 1ai asedre lo sdamun sT5. Use the Venn Diagram below to complete each question below.g sdi etsesnqomsis ssmi eniatnoo AList, using curly brackets, the members of the following:a. A=og orla m. n(A) = adse gaiwollol srls lo doso elsedre vaam wodb. B=n. n(B) =p. n(AnB) =Aq. n(AUB) =r. n(A') =s. n(B') =t. n(AnB)' =u. n(AUB) = or tearodimamv. n(A'n B) =w. n(ANB') =x. n(A'U B) =y. n(AUB') =c. AOB=(wlleY2d. AUB=e. A' =3 4f. B'=5g. (An B)' =h. (AUB)'=U (d89 10i.A'OB=j. AOB'=k. A'UB=1. AUB'=bal6. Use the Venn Diagram below to complete each question below.List, using curly brackets, the members of the following:a) X=e) X' =c) XnY =g.in (xb) Y =) Y' =h) (XUY) =j. XnY' = ui k) X'UY = (om) n(X) =niwoll n. n(Y) =odmemorq. n(X UY) =t. n(XnY) =w. n(XnY') =d. XUY =i) X'nY =1) XUr'=p. n(XY) =s. n(Y') =v. n(X'nY)=y. n(XUY') =fr. n(X') =u. n(XUY)' = (X. n(X'UY) = -b.c de(h) (( )n (an'a (w SETS-WORKSHEET 1(0t as I rmoti eredmun olodw-01.b. X = {Even numbers}c. W = {Multiples of 3}1. State whether each set is finite or infinite.a. Y = (Odd numbers}b. A = {Prime numbers less than 10)d. Z = {Days of the week}(eadmunotai-eir wodeThe number of subsets that can be obtained from a given set is: 2* where xrepresents the number of elements in the given set. Example: A = {p, q, r}. SetUA contains three elements so the number of subsets that can be obtained fromSet A is 23 = 2 x 2 x 2 = 82. State how many subsets each of the following sets has. List all the possiblesubsets of each set.a. Y - {a, e, i, o, u}c. B = {Blue, Red, Green, Yellow}b. A = (Tom, Joe}d. X = (2, 4, 6}3. U = {1, 2, 3, 4, 5, 6, 7, 8, 9, 10)A = (2, 4, 6, 8, 10)B = (3, 6, 9}List, using curly brackets, the members of the following:a. AOB=(UA)c) A'=b) AUB=e) (AnB)'=h) AnB'=k) A'nB'( 9 (4UBY' =i) · A'U B=d. B' =g. A'nB=j. AUB'=1) A'UB'Find:k) n(A) =1) n(B) =n) n(AUB) =r) n(An B)' =u) n(AOB') =p) n(A') = ansV adi seu ands) n(AU B)' =nd vua gnieuv) n(A'U B) =woled aobm. n(AnB) =q. n(B') =t. n(A'n B) =w. n(AUB') =x) n(A'nB') =y) n(A'U B')=4. U= {a, e, i, o, u}List, using curly brackets, the members of the following:a) AOB=(An BY =A = {a, i, o}B = {e, i, u}b) AUB=) (4U B)'-j) AUB'=CY k) A'OB'c) A'=d. B' =e)i) A'UB=h) AnB'=C ) A'UB'g) A'nB== (YUFind:k) n(A) =o) n(A') =m) n(AnB) =q) n(AnB)' =u) n(A'U B) =n) n(AUB) =r) n(AUB)' =1) n(B) =p) n(B') =t) n(AnB') =s) n(A'n B) =v)n(AUB') =w) n(A'nB')=x) n(A' U B')=

Answered: Image /qna-images/answer/f71339e6-dde0-4783-8cfe-c739b84b9867.jpg

SETS-WORKSHEET 1 1. State whether each set is finite or infinite. rmol enedimut olodwU11. a. Y = {Odd numbers} b. A = Prime numbers less than 10} d. Z - Days of the week} b. X = {Even numbers} c. W = (Multiples of 3} umapea) cotal-eirt wode The number of subsets that can be obtained from a given set is: 2* where x represents the number of elements in the given set. Example: A = {p, q, r). SetU A contains three elements so the number of subsets that can be obtained from Set A is 23 - 2 x 2 x 2 = 8 2. State how many subsets each of the following sets has. List all the possible subsets of each set. a. Y - {a, e, i, o, u} c. B = {Blue, Red, Green, Yellow} b. A - (Tom, Joe} d. X = 2, 4, 6} 3. U = {1, 2, 3, 4, 5, 6, 7, 8, 9, 10) A = (2, 4, 6, 8, 10} B = (3, 6, 9} List, using curly brackets, the members of the following: 8 (U UA) b) AUB= e) (An BY = c) A'= f) (AUB)' = i) - A'U B= 1) A'UB' a. AnB= d. B'= g. A'OB= j. AUB'= h) AnB'= k) A'nB' Find: k) n(A) = 1) n(B) = %3D woled aob atslqmoo o nec pe Acuu D m. n(AnB) = p) n(A') = n) n(AU B) = r) n(An B)' = lo ends) n(4U BY=d vo gnieu u) n(AOB') = x) n(A'n B') = q. n(B') = t. n(A'nB) = v) n(A'U B) = w. n(AU B') = y) n(A'U B')= 4. U = {a, e, i, o, u} List, using curly brackets, the members of the following: a) AOB= (AN BY = A = {a, i, o} B= {e, i, u} b) AUB= (AUBY = c) A'= g) A'nB= k) A'nB' d. B' = e) i) A'UB= ) j) AUB'= h) AnB'= 1) A'UB' Find: k) n(A) = o) n(A') = 1) n(B) = p) n(B") = t) n(AnB') = m) n(AnB) = q) n(An B) = n) n(AUB) = r) n(AU B)' = s) n(A'nB) = w) n(A'nB')= u) n(A'U B) = v) n(AUB') =. x) n(A'U B')

(REV)00th Edition

ISBN:9780395977224

Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole

Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole

Chapter2: Working With Real Numbers

Section2.1: Basic Assumptions

Problem 40WE