Describe the graph of y = 4
Horizontal line, Slope = 0, y-intercept = 4
Write in Standard form: 1/4x + 5y = -9
x + 20y = -36
Write an equation for a line with a slope of 8 and y-intercept of -4
y = 8x - 4
y - 14 = -9(x-7)
Tom made 80 ounces of maple syrup this year. He has a few 8 oz jars (x) and a few 10 oz jars (y). Write an equation to represent the number of jars he could use to contain all the syrup.
8x + 10y = 80
Write the equation of a horizontal line that passes through point (6, -7)
y = -7
Rewrite in Standard form: 6x = 7 - 8y
6x + 8y = 7
Write 4x - 9y = 10 in slope-intercept form.
y = 4/9x - 10/9
Write an equation for a line parallel to 2y = 20x - 24 that passes through point (9, -8)
y + 8 = -1/10(x - 9)
Acme Publishing paid $12,000 to a tech company to create their website. After the initial fee, they will pay $600 per month to maintain it and make updates. Write an equation to represent the total cost Acme will pay to for their webpage.
y = 600x + 12,000
Write the equation for the vertical line that passes through point (1/4, 12.6)
x = 1/4
Rewrite in standard form: y = 9/10x - 6
9x - 10y = 60
Write the equation of a line that has a slope of 5 and passes through point (3, -2)
y = 5x - 17
Write an equation for a line in point-slope form with slope -1/5 and y-intercept of 6.
y - 6 = -1/5x
Since 2014, the average cost of a shelter pet has increased about $6.50 per year. In 2024 the cost was $150. Use 0 to represent the year 2014 and write an equation in slope-intercept form to represent the data.
y = 6.5x + 85
Write the equation of the horizontal and vertical line that passes through point (-5, -11)
y = -11 and x = -5
Write an equation for a line in standard form that has a slope of -9/4 with a y-intercept of 3.
9x + 4y = 12
Write the equation of a line in slope-intercept that passes through points (-1, -1) and (2, 15)
y = 16/3x + 13/3
Write an equation for a line that passes through points (-2, 7) and (-18, -10)
y - 7 = 17/16(x + 2) OR y + 10 = 17/16(x + 18)
You have $200 to take a party to the ballgame. Adult tickets (x) will cost $35 each and Youth tickets (y) will cost $12 each. Write a linear equation that represents the number of tickets she could buy of each.
35x + 12y = 200