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larisa [96]
3 years ago
5

PLEASE HELP ME!! I really need the help with this question!!

Mathematics
1 answer:
Serhud [2]3 years ago
6 0
1st graph

A simple way to test if a relation may be taken as a function is by applying the Vertical Line Test. If a Vertical Line crosses the graph only once, then it is a function. In this question, only the first one can be considered to be a function.
Because in other words, only the first graph shows one value for x corresponding to another for y value. Not the case for the second and the third graph displaying two values for x for each y value.

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Graph the system of linear inequalities, please explain the process in solving this problem so I know how to do ones similar to
Ierofanga [76]

Graph the system of linear inequalities

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First we graph x + y >5

Step 1: replace > symbol by = sign

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step 2 : Solve the equation for y

x + y =5 (subtract x from both sides)

y = 5 - x

step 3: Now we make a table . plug in some number for x  and find out y

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Step 4:  we graph the table.

step 5: Shade the region that satisfies our inequality

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Graphing second inequality - x - y < -5

All terms have negative sign . so divide all the terms by -1. When we divide an inequality by -1 its sign changes

- x - y < -5 becomes x + y > 5

Follow the same steps to graph this inequality

After dividing the second equation  by -1 , we got the same as the first equation.

So we will get the same graph

Both graphs overlaps

The graph of first and second inequality overlaps

The graph is attached below

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Step-by-step explanation:

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What are the solutions of the inequality? -2(3x + 2) greater than or equal to -6x - 4
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<span>-2(3x + 2)
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so 
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