Solve for the equilibrium points and linearize the system.

Consider the system of equations (see image) taking (x,y) > 0.  a. Write an equation for the (non-zero) vertical (x-)nullcline of this system. (Enter your equation, e.g., y=x.). And for the (non-zero) horizontal (y-)nullcline. (Enter your equation, e.g., y=x.) b. What are the equilibrium points for the system? (Enter the points as comma-separated (x,y) pairs, e.g., (1,2), (3,4).) c. Use your nullclines to estimate trajectories in the phase plane, completing the following sentence: If we start at the initial position (3,1), trajectories [converge to, diverge from, cycle around, spiral into, spiral out from] the point (?, ?)

Use the graphing method to find the solutions to the system of nonlinear equations given. The axes are intentionally hidden. y = = a? + y? = 50 %3D A: B: Enter each answer as an ordered pair. For example: (2, – 5) Submit Question