+=LNdomainrange [-2,5)43.2++-2-3.A-4.(-4,-2] U [1,4)@(0,0) (0,0) (0,0)[0,0) Ø OVO∞X

Topic- domain and range of a function We are given a graph of a function. Domain: Domain is the set…

Answered: OL = domain range [-2,5) + 3- 2+ -2-…

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

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Similar questions

4x + 9y = 9 x - 3y = 10) 4x - 2y = = offor - 4x + 8y = — ag - 6 - 12 - 24 will wo work. Identif
O 1. What Is the difference of +7z+12 72+30z (2+3)(z-3)(z+4) 2"7-3, x3, x -4 1la+42x (2+3)(z–3)(=+4) » " -3, a3, a -4 72 (z+3)(2-3)(z+4) ,*# -3, a # 3, æ -4 72+422 (2+3)(z-3)(z+4) 2-3, a 3, a 7 -4
3) f(x)=x²-5x-6 4 1 4) f(x)= x³ x³ (ans.: max.(-1,-2); min.(1,-10)) (ans.: min.(0.25,-0.47 ))
Find the range of the quadratic function
Problem YOUDEN RECTANGLE'S PROBLEM BIBD- Balanced Incomplete Block Design . There is a matrix m x n. This matrix can be 26 x 4 but we can change this dimension if 26 x 4 does not admit a feasible solution. • m> n + 1 • The rows are called "blocks" and the columns are called "forms" • Every form is composed by the same number of blocks • • Every block is composed by the same number of forms The matrix is full and every single spot should be filled with a treatment Every treatment is is replicated r times in the Youden rectangle • Every treatment appears in every form maximum one time • Every couple of treatment appear together in every form 1 times Every treatment appear in all single blocks the same number of times v = number of treatments (1,2,3,4,.....,n) n = blocks (columns) m = forms (rows) r = number of times every treatment is replicated λ = number of times two treatment appear together in the same form Constraints: 1) nxm=vxr - 2) 1 (v 1) = r (k-1) 3) m > v then r > n Goal The…
2) Evaluate [sec² (x-4) do 3

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OL = domain range [-2,5) + 3- 2+ -2- -3- 4 (-4,-2] U [1,4) (0,0) (0,0) (0,0) [0,0) Ø -8 OUD 5