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- A long straight river, 100 meters wide, is flowing at 1 meter per second. A pollutant is entering the river at a constant rate from one of its banks. As the pollutant disperses in the water, it forms a plume that is modeled by the equation y = √√x. Use this information to answer the following questions. Pollution plume y Pollution source a. How wide is the plume 324 meters down river from the source of the pollution? meters b. How wide is the plume 256 meters down river from the source of the pollution? meters c. How far down the river from the source of the pollution does the plume reach halfway across the river? meters d. How far down the river from the source of the pollution does the plume reach the other side of the river? metersDivide. (4x° – 17x- 8) ÷ (2x²-5) Remainder Write your answer in the following form: Quotient+ 2x-5 4x- 17x-8 %3D 2x-5 2xDE bisects BC. If BC = 5x – 3 and CE = 2x + 25, find the value of x.
- Find PQ. 8х - 27 4x + 33 R PQ=5x-6y=21Find x and y interceptAllen works as a pest control technician. Let y represent his total pay (in dollars) for the month. Let x represent the number of hours he works overtime. Suppose that x and y are related by the equation y = 30x + 4,000. What is Allen’s base pay (before any overtime hours are worked)?
