complete the matlab function that numerically solves the above system of differential equations. initially p and h are zero whereas r0 = ξ·γ0 is the initial value for r. in matlab

main.m
function solveDE()
    % Define the time span
    tspan = [0 10]; % Specify the time interval over which to solve the equations

    % Initial conditions
    p0 = 0;
    h0 = 0;
    r0 = xi * gamma0; % Initial value for r

    % Solve the system of differential equations
    [t, y] = ode45(@derivatives, tspan, [p0, h0, r0]);

    % Plot the results
    plot(t, y);
    legend('p(t)', 'h(t)', 'r(t)');
    xlabel('Time');
    ylabel('Values');
end

function dydt = derivatives(t, y)
    % Parameters
    xi = 0.1;
    gamma0 = 0.2;

    % System of differential equations
    dydt = zeros(3,1);
    dydt(1) = % Your equation involving p, h, and r here
    dydt(2) = % Your equation involving p, h, and r here
    dydt(3) = % Your equation involving p, h, and r here
end
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