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1 | | A line has a slope of 2 and a y-intercept of 1. The equation of the line is |
| | A) | y = 2x + 1 |
| | B) | y = 2x 1 |
| | C) | y = x + 2 |
| | D) | y = x + 2 |
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2 | |
What are the intercepts of the line shown?
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| | A) | x-intercept 3, y-intercept –2 |
| | B) | x-intercept –3, y-intercept –2 |
| | C) | x-intercept 3, y-intercept 2 |
| | D) | x-intercept –3, y-intercept 2 |
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3 | | Which of these lines is parallel to the line y = –3x + 2? |
| | A) | (1.0K)
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| | B) | y = 3x – 2 |
| | C) | y = 3x + 2 |
| | D) | y = –3x – 5 |
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4 | | Which of these lines is perpendicular to the line y = 5x + 4? |
| | A) | (1.0K)
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| | B) | y = 4x + 5 |
| | C) | (1.0K)
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| | D) | y = 5x – 4 |
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5 | |
Find the roots of the linear system shown.
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| | A) | (5, 2) |
| | B) | (2, 5) |
| | C) | (5, –2) |
| | D) | (–2, 5) |
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6 | | Find the intercepts for the line 6x + 3y – 12 = 0. |
| | A) | x-intercept –2, y-intercept 4 |
| | B) | x-intercept 2, y-intercept –4 |
| | C) | x-intercept 2, y-intercept 4 |
| | D) | x-intercept –2, y-intercept –4 |
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7 | | A computer technician charges a fee F based on the equation –55t + 2F – 70 = 0, where t is the time spent on the job, in hours. What is her callout fee, i.e., how much must a customer pay for the service call, even if no work is done? |
| | A) | $27.50 |
| | B) | $35.00 |
| | C) | $55.00 |
| | D) | $70.00 |
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8 | | Find the equation of a line with a slope of 6 that passes through the point (1, 11). |
| | A) | y = 11x 6 |
| | B) | y = 5x + 6 |
| | C) | y = 6x + 5 |
| | D) | y = 6x 5 |
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9 | | Find the equation of a line that passes through the points (2, 5) and (1, 1). |
| | A) | y = 2x 1 |
| | B) | y = 2x + 1 |
| | C) | y = 2x + 1 |
| | D) | y = 2x 1 |
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10 | | Use a graph to solve the linear system y = x 4 and y = x + 2. |
| | A) | (3, 1) |
| | B) | (3, 1) |
| | C) | (1, 3) |
| | D) | (1, 3) |
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