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Mathematics, 18.02.2022 07:10 ichooseme10

65 points I really need help before 1:30pm in Florida also please explain how to do it answer whichever ones you can 1.Which equation represents the line that passes through points (0, 6) and (2, 0)?

y = negative one-third x + 2

y = negative one-third x + 6

y = negative 3 x + 2

y = negative 3 x + 6

2.A line passes through the points (9, 30) and (18, 30). Which statement is true about the line?

It has a slope of zero because the change in the y-values is 0.

It has no slope because the change in the y-values is 0.

It has a slope of zero because the change in the x-values is 0.

It has no slope because the change in the x-values is 0.

3.The equation of the line that passes through points (0, negative 7) and (2, negative 1) is shown below. What value is missing from the equation?

y =

3

x – 7

4.Which equation represents a line with a slope of zero?

y = 2 x

y = negative one-half x + one-half

y = 4

x = negative 5

5.A line has a slope of Negative three-fourths and passes through the point (–5, 4). Which is the equation of the line?

y = negative three-fourths x + one-fourth

y = negative three-fourths x + 4

y = negative three-fourths x minus 2

y = negative three-fourths x minus one-fourth

6.Which situation could best be represented by this linear equation?

2.75x + 3.25y = 215

Popcorn is 50 cents less expensive than pretzels. The variable x represents the number of pretzels sold and y represents the number of popcorn bags sold. The sales total was $215.

Pretzels cost 75 cents more than popcorn bags. The variable x represents the number of popcorn bags sold and y represents the number of pretzels sold. The sales total was $215.

There were 50 more popcorn bags sold than pretzels. The variable x represents the number of popcorn bags sold and y represents the number of pretzels sold. The sales total was $215.

Pretzels cost 50 cents less than popcorn bags. The variable x represents the number of pretzels sold and y represents the number of popcorn bags sold. The sales total was $215.

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