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Homework Questions:

Use set builder notation to give a description of $,$

$-2,-1,0,1,2,3$

$(5$ points$)$

Use a Venn diagram to illustrate the subset of odd

integers in the set of all positive integers not

exceeding $10$

$(10$ points$)$

What is the cardinality of each of these sets?

$a.5$ points

Let $A=\{a,b,c\},B=\{x,y\},$ and $C=\{0,1\}.$ What

is $A**B**C?$

$(10$ points$)$

Translate this quantification into English and

determine its truth value

$(10$ points$)$

Let A be the set of students who live within one

mile of school and let B be the set of students who

walk to classes. Describe the students in each of

these sets.

Find the sets A and B if $A-B=\{1,5,7,8\},B-A$

$=\{2,10\}$

and $=\{3,6,9\}$

$(10$ points$)$

Find these values:

$a.$

$b.$

Determine whether each $of$ these functi

$b,c,d$

Determine whether each of these functions from $,$

${?}_{10}.$ Find f o g and g o f where $f(x)=x^2+1$ and $g(x)=$

$x+2$

$(10$ points$)$