For the following problems, define the input and output variables, state whether each pattern is increasing or decreasing, and state whether each pattern of change is linear or exponential. If linear, find and interpret the rate of change. If exponential, find and interpret the percent change. Approxi mate if needed. The common ratio for the home prices in an Austin neighborhood is 1.08 every year for the past five years. 2. Output variable: Input variable: Linear or Exponential? Increasing or Decreasing? Interpret the Change: lopen the valve in my rain barrel to water my garden. Every 5 minutes, the volume of water in the tank 3. decreases by 10.5 gallons. Output variable: Input variable: Linear or Exponential? Increasing or Decreasing? Interpret the Change:

Enter accurate to two digits to the right of the decimal point.

(SUB-PART C ONLY PLEASE) Each row represents an experimental “run” (in this case, averaged sample of mango wine). Column A shows the run number; Column B shows the percentage of ethanol; Column C shows the amount of glycerol (in g/L); Column D shows the amount of acid (in g/L); Column E shows the temperature of the run (in °C); and Column F shows the pH of the run. Y represents Ethanol of mango wine. 1. Create a scatterplot of the ethanol data for all 20 runs (CREATED) a. Draw a graphical representation of the model that you chose to use. (CREATED WITHIN SCATTERPLOT) b. Comparing the model to your data, evaluate its fit in one or two sentences. (LINEAR MODEL; The conditions to say that the model is a good fit are as given below: To say that the model is the good fit, the coefficient of determination should be high. Atleast one the predictor variables should be statistically significant in predicting the response variable. ) c. Replace the generic Yi = β0 + ε with the information you…

Answer clearly