Sure! Here are the answers to each question in the sequence provided:
Question 2: Fill in the table for Latesha's lunch account.
- Day 0: 45
- Day 1: 41
- Day 2: 37
- Day 3: 33
- Day 4: 29
- Day 5: 25
Question 3: The amount collected can be modeled by the equation:
- Response area: 5x + 10y = 1000 If the soccer team washed 75 large vehicles, they had to wash:
- Response area: 85 small vehicles.
Question 4: Calculate the costs for each plan with 600 minutes and 1500 text messages:
- Plan A: $95
- Plan B: $90 (600 min * $0.10 + 1500 * $0.05 = $60 + $75 = $135)
- Plan C: $70 (Monthly fee of $20 + $0.05 * 600 = $20 + $30 = $50)
- Plan D: $105 (Monthly fee of $45 + $60 = $105)
So the order from least expensive to most expensive is:
- Plan A: $95
- Plan C: $50
- Plan B: $135
- Plan D: $105
Question 5: Using the formula V=lwh, we isolate for width: V = 124.38 in³, h = 10.3 in, l = 2.5 in, W = V / (l * h) = 124.38 / (2.5 * 10.3) = 124.38 / 25.75 = 4.83 Rounded to the nearest tenth is:
- Response: 4.8 in
Question 6: Possible equations that could be the other line:
- y = -13x + 1
- x = 3
- y = 3x + 1
Question 7: To intersect the line at (−4, 2) the equation needs to satisfy that point. After substituting, we find the equations:
- y = -4x
- y = 2 Possible answers include:
- y=2
- y=-4
Question 8: The solution to the system of equations: (Response area, Response area) can be any intersection value you identify within the graph provided.
Question 9: Looking at the table data points, we can derive: y = 2.2x
Question 10: Fill in the table based on y = 3x + 7:
- When x = 1, y = 10
- When x = 2, y = 13 Therefore:
- 1, 10
- 2, 13
Question 11: The perimeter P=36 gives us valid pairs.
- Length = 16, Width = 2
- Length = 10, Width = 8
- Length = 6, Width = 12
Question 12: To convert 60°C to °F: F = (9/5 * C) + 32 F = (9/5 * 60) + 32 = 140°F Response:
- 140°F
Question 13: Solution to the system of equations would depend on intersection points provided in the graph.
Question 14: You would need to provide the equations from which a solution of (3.5, −4) can be derived.
Question 15: This requires the equations of the red and blue lines and identifying the intersection as the solution.
If you need any of the above responses detailed further or if you have additional queries, feel free to ask!