A bucket is being filled with water. The graph below shows the water height (in ) versus the time the water has been running (in seconds).Use the graph to answer the questions. The graph is a line graph. The y-axis is the height of the water in mm, and the x-axis is the time in seconds. The line is linear, which means that the height of the water increases at a constant rate. The graph shows the height of water in a bucket over time. The height of the water increases linearly with time. The rate of increase is 5 mm per second.(a)How much does the height of the water increase for each second the water is running?(b)What is the slope of the line?

At a candy factory, a machine is putting candy into a container. The graph shows the amount of candy (in pounds) in the container versus time (in minutes). Amount of candy (pounds) y4080120160200240280320360400x1234567890 Time (minutes) (a) What is the amount of candy in the container at minutes? (b) Choose the statement that best describes how the time and amount of candy are related. Then fill in the blank. As time increases, the amount of candy in the container decreases. At what rate is the amount of candy decreasing? As time increases, the amount of candy in the container increases. At what rate is the amount of candy increasing?

At a factory workers are draining a large vat containing water. The water is being drained at a constant rate. The table below shows the amount of water in the vat after different amounts of time.Time (minutes) 15 20 25 30Water (liters) 620 560 500 440Answer the following questions.(a)Choose the statement that best describes how the time and the amount of water in the vat are related. Then give the value requested.As time increases, the amount of water in the vat decreases.At what rate is the amount of water in the vat decreasing?litersperminuteAs time increases, the amount of water in the vat increases.At what rate is the amount of water in the vat increasing?litersperminute(b)How much water was in the vat when the workers started draining it?liters

The dimensions of a rectangular water tank are 10 m x 200 m x 6 m. If it is filled with a rectangular pipe of dimension 1 m x 1 m at a speed of 6 km/h, then in how much time will the water rise by 2 m?  Ops:   A. 48 minutes    B. 55 minutes    C. 44 minutes    D. 40 minutes

The water in a tank is drained out at a constant rate. The relationship between the depth of water in the tank, d cm, and time, t in seconds, is given 3d=-6t+210. Determine the initial depth of water in the tank.

The time taken, t minutes, to fill up a bottle is inversely proportional to the rate of waterflow, v mℓ/min. It takes 5 minutes to fill up the bottle when the rate of waterflow is 500 mℓ/min. Find the time taken to fill up the bottle when the rate of the waterflow is 625 mℓ/min.