f1 := exp(-1.086*(1-x)^2 + 0.5857*(1-x)^3);

NiM+SSNmMUc2Ii1JJGV4cEc2JEkqcHJvdGVjdGVkR0YpSShfc3lzbGliR0YlNiMsJiokLCYiIiJGL0kieEdGJSEiIiIiIyQhJSczIiEiJCokRi4iIiQkIiVkZSEiJQ==

f2 := exp((-1.086 + 1.5*0.5857)*x^2 -0.5857*x^3);

NiM+SSNmMkc2Ii1JJGV4cEc2JEkqcHJvdGVjdGVkR0YpSShfc3lzbGliR0YlNiMsJiokSSJ4R0YlIiIjJCEmWDIjISImKiRGLiIiJCQhJWRlISIl

plot ({f1,f2}, x=0..1, y=0.4..1);

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