This is a Pre-Calculus 30 (grade 12 math) question from the unit "Trig Functions and Graphs" PLZ PLZZZ ANSWER THIS QUESTION CORRECTLY OR I WILL COMPLAIN!!!! Plz make sure you answer all parts of the question!!! I really, really need help plz give me correct answer for this question as I paid for thissss!!!!!!

Pre-Caleulus 30 (Grade 12 math) Unit 8 Trig Equations assignment 1} Acommon predator in northern Saskatchewan has a fluctuating population. Suppose that the population of the predator can be modelled by the function: = 405sin(nf12x) +919 Where y measures the predator population, and x is the time, in months, with x = 0 representing January 2011. A main food source for this predator, a small mammal, has a fluctuation population that can be modelled by the function: = 3645sin(n/12(x-12)) + 8271 Where x and y have the same defin itions as the function modelling the predator population. Enter both functions into graphing technology {Desmos is probably easiest) and adjust the boundaries so you can clearly see three years of data. Graph both functions on the same set of axes, labeling each one, showing the population fluctuations over three years. Answer the following questions based on the graphs obtained from graphing technology: What is the maximum population of the small mammal (prey)? 1b) In which month will the predator first reach a population of 11197 Write the name of the month this occurs and also from the graph tell the answer to two decimal points. 1c) During which time period will the predator first be less than their average population? Give a range of dates (example: March 12, 2012, to October 5, 2012) Enter the number of months that pass (since January 2011 ) until the predator rises back up to its average population number to the nearest whole numb er