Why does Python RK23 Solver blow up and give unrealistic results?

I am experimenting with RK45/RK23 solver from python scipy module. Using it to solve simple ODEs and it is not giving me the correct results. When I manually code for Runge Kutta 4th order it works perfectly so does the odeint solver in the module but RK23/RK45 does not. If someone could aid me in figuring out the issue it would be help full. I have so far implemented only simple ODEs

dydt = -K*(y^2)

Code:

import numpy as np
from scipy.integrate import solve_ivp,RK45,odeint
import matplotlib.pyplot as plt


# function model fun(y,t)

def model(y,t):
    k = 0.3
    dydt = -k*(y**2)
    return dydt

# intial condition
y0 = np.array([0.5])
y = np.zeros(100)    
t = np.linspace(0,20)
t_span = [0,20]

#RK45 implementation
yr = solve_ivp(fun=model,t_span=t_span,y0=y,t_eval=t,method=RK45)

##odeint solver
yy = odeint(func=model,y0=y0,t=t)

##manual implementation
t1 = 0
h = 0.05
y = np.zeros(21)
y[0]=y0;
i=0
k=0.3
##Runge Kutta 4th order implementation
while (t1<1.):    
    m1 = -k*(y[i]**2)
    y1 = y[i]+ m1*h/2
    m2 = -k*(y1**2)
    y2 = y1 + m2*h/2
    m3 = -k*(y2**2)
    y3 = y2 + m3*h/2
    m4 = -k*(y3**2)
    i=i+1
    y[i] = y[i-1] + (m1 + 2*m2 + 2*m3 + m4)/6
    t1 = t1 + h

#plotting
t2 = np.linspace(0,20,num=21)
plt.plot(t2,y,'r-',label='RK4')
plt.plot(t,yy,'b--',label='odeint')
#plt.plot(t2,yr.y[0],'g:',label='RK45')
plt.xlabel('time')
plt.ylabel('y(t)')
plt.legend()
plt.show()

Output: (without showing RK45 result)

enter image description here

Output: (with just RK45 plot displayed)

enter image description here

I cant find out where am I making a mistake