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KIM [24]
2 years ago
8

Using the slope and the y-intercept, graph the line represented by the following equation. Then select the correct graph. 2y + 4

= 0
Mathematics
2 answers:
Vedmedyk [2.9K]2 years ago
7 0
Hello there!

2y + 4 = 0

2y = -4

y = -2

My assumption is that you'd graph this as a horizontal line at (0,-2) but PLEASE double check with your teacher/instructor because I'm not sure if I'm right.

Hope this helped!

-------------------------

DISCLAIMER: I am not a professional tutor or have any professional background in your subject. Please do not copy my work down, as that will only make things harder for you in the long run. Take the time to really understand this, and it'll make future problems easier. I am human, and may make mistakes, despite my best efforts. Again, I possess no professional background in your subject, so anything you do with my help will be your responsibility. Thank you for reading this, and have a wonderful day/night!
KonstantinChe [14]2 years ago
4 0

Answer:

A line parallel to x axis and passing through (0,-2)

Step-by-step explanation:

Let us see the slope intercept form of a linear equation.

It is given as

y=mx+c

Our equation is

2y+4=0

Or 2y+0*x+4=0

2y=0*x-4

Dividing each term by 2 we get

y=0*x-2

Comparing it with

y=mx+c

m=0, that is slope of line is 0, or we can say that the line is parallel to x axis.

Also

c=-2

That means this line intersect at (0,-2) on y axis.

Hence it is a line parallel to x axis and intersecting y axis at (0,-2)

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Un industrial obtiene un préstamo de $ 15.000, al 23% anual por el lapso de 5 años. Calcular el monto a la finalización de este
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Answer:

$18,781.5

Step-by-step explanation:

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Loan amount (P) = $15,000

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Let this loan is compounding annually, then the amount after 5 years can be calculated as follows,

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by putting the value in formula, we get

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Find all the integers,b, that make up the trinomial x2 + bx + 10 factorable.
KonstantinChe [14]

By the fundamental theorem of algebra, we can write

x^2+bx+10=(x-r_1)(x-r_2)

Expanding the right hand side, we get

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We want b to be an integer, which means r_1,r_2 must also be integers. This means r_1,r_2 must be factors of 10. There are several possibilities:

r_1=\pm10,r_2=\pm1\implies b=-(10+1)=-11\text{ or }b=-(-10-1)=11

r_1=\pm5,r_2=\pm2\implies b=-(5+2)=-7\text{ or }b=-(-5-2)=7

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