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vekshin1
2 years ago
11

Help me graph these linear programs

Mathematics
1 answer:
Ulleksa [173]2 years ago
3 0
Change all of the equations to standard form, then place the number without the variable (y-intercept) on the correct spot on the graph for example the number 6 would be graphed on the top (positive) y-axis. Then when your finished doing that place the number with the variable or just the individual variable as a slope form (rise over run) on the graph, ex: if your slope was 4x you would rise 4 then move to the right 1 bc its 4/1. Your all set.
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The answer is either c of d but if I had to pick one I would say C.
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Plz help with math and show your work
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26.   2x^2 +4x -10 = 0       (-4 + - (root(4^2 - 4*2*-10)))/2*2   =  
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27. f(x) = 0 when any of the components that multiply together equal 0 for this function therefore   x -2 = 0    x +3 = 0    x -5 = 0   so   f(x) = 0 when x = 2, -3 or 5 


28. It looks like it shows you how to do it
4 0
3 years ago
Which kinds of symmetry does a square have?
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3 years ago
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gulaghasi [49]
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8 0
3 years ago
e) Given the following: Let X = {1, 2, 3, 4) and a relation R on X as R= {(1,2), (2,3), (3,4)}. Find the reflexive and transitiv
Naddika [18.5K]

Answer:

The answer is \{(1,1),(2,2),(3,3),(4,4),(1,2)(2,3)(3,4),(1,3),(1,4)\}

Step-by-step explanation:

Remember that a reflexive relation R\subset \mathcal{P}(X), where \mathcal{P}(X) is the power set of X, is one which conteins the ordered pairs of the form (a,a), for a\in X.

So, As the reflexive and transitive closure of R (that we will denote by \overline{R}) is in particular reflexive, we must add to R  the elements \{(1,1) , (2,2),(3,3),(4,4) \}

A transitive relation R is one in which if the pair (a,b) and the pair (b,c) are in there, then the pair (a,c) must be there too.

So, to complete the relation R to be reflexive and transitive we must add the pair (1,3) (because (1,2),(2,3) are in R), the pair (2,4), and the pair (1,4) because we added the pair (2,4).

Therfore we have that \overline{R}=\{(1,1),(2,2),(3,3),(4,4),(1,2)(2,3)(3,4),(1,3),(1,4)\}.

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