University:
Missouri State University
Course:
MTH 136 | Precalculus 1
Academic year:

2020
Views:

100

Pages:

4
Author:

ddifenwadbyx

Worksheet Piecewise Functions PreCalc Name: Ley Carefully graph each of the following. Identify whether or not the graph is a function. Then, evaluate the graph at any specified domain value. 1. f(x) = x+5 x<-2 (-2,3 -2x-1 x2-2 (-2, 3) cod 2. √(x)= (2x+1 x1 (13) пр 12 -31(121) and 3. f(x)= 4x-2&x>=2&( partial, zeta)-ln ind\\ - x/3 + 4 &x<2&( partial, lambda 1 3 )sp(n) matrix 4. -x+4&x<=0&( phi,u)* log ud\\ (x-1)^ 2 -2&03&(7,u)ef up\\ matrix ) Clock T 5. f' * (x) = x^ 2 +1&x<=0(b i ^ i )e^ ij e^ 2 \\ - 4x 3 -4&x>=0((b j ^ -i) e^ j \\ 6. f(x)= -3&x<=3& (3, - 3) \in U(y) * d ^ 2 \\ (x-2)^ 2 &x>3&(3,i)&0\ =0 7. f(x)= -x+1&x<=0& langle odot j ;) subset mathbb R \\ x ^ 2 - 2 &x>0& langle G j ^ -2 rangle cup mathbb R ^ (n) A 8. f x rangle= 1&x<-2&(-2,i)op+1\\ x^ 2 +4&-2 5x<=1& (- 2, s) * dip + 1 \\ 2x+1&x>1&(i,S) sip+n \\ (1, 3) closed