help plz

You are tasked to make either a small report or video on the "story" or bigger picture of our Differential Equations chapter. In this chapter, we begun by looking at basic differential equations we could have solved last semester, used slope fields to model them and new types of differential dy equations like dx = xy, addressed new strategies for solving these equations (one being exact and another being an approximation), and ended with some popular differentialyquation models that are commonly seen in real life. (Note: problems chosen below must be outside of class resources) Your report will consist of the following: 1. Solve for a particular solution to a differential equation of your choosing consisting of only the independent variable (something something any basic antiderivative work) 2. Solve for a particular solution to a differential equation of your choosing consisting of both the independent and dependent variable (something something separation of variables) 3. Use a slope field to graphically solve for a particular solution to a differential equation that you can't solve algebraically (something something draw a slopefield, sketch a curve) 1. Use an approximation method for finding a nearby value of the above differential equation (something something Euler's Method) 5. Model a real-world exponential differential equation and provide a meaningful description (something something proportional to population AKA-ky) 6. Model a real world logistic differential equation, provide a meaningful description, and solve for meaningful components like fastest rate of change and lim PO (something something peoportional to population and what is left to his filled AKA - POL-P)) You are tasked to make either a small report or video on the "story" or bigger picture of our Differential Equations chapter. In this chapter, we begun by looking at basic differential equations we could have solved last semester, used slope fields to model them and new types of differential dy equations like dx = xy, addressed new strategies for solving these equations (one being exact and another being an approximation), and ended with some popular differentialyquation models that are commonly seen in real life. (Note: problems chosen below must be outside of class resources) Your report will consist of the following: 1. Solve for a particular solution to a differential equation of your choosing consisting of only the independent variable (something something any basic antiderivative work) 2. Solve for a particular solution to a differential equation of your choosing consisting of both the independent and dependent variable (something something separation of variables) 3. Use a slope field to graphically solve for a particular solution to a differential equation that you can't solve algebraically (something something draw a slopefield, sketch a curve) 1. Use an approximation method for finding a nearby value of the above differential equation (something something Euler's Method) 5. Model a real-world exponential differential equation and provide a meaningful description (something something proportional to population AKA-ky) 6. Model a real world logistic differential equation, provide a meaningful description, and solve for meaningful components like fastest rate of change and lim PO (something something peoportional to population and what is left to his filled AKA - POL-P))