f1 := (2*x-1)*sin(14.489*x^0.5) - 2*(x-x^2)*cos(14.489*x^0.5);

NiM+SSNmMUc2IiwmKiYsJkkieEdGJSIiIyEiIiIiIkYsLUkkc2luRzYkSSpwcm90ZWN0ZWRHRjBJKF9zeXNsaWJHRiU2IywkKiRGKSQiIiZGKyQiJipbOSEiJEYsRiwqJiwmRilGLCokRilGKkYrRiwtSSRjb3NHRi9GMkYsISIj

plot (f1,x=0..1);

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

f2 := 0.2935*cos(3.0495*x) + 1.363*sin(3.0495*x);

NiM+SSNmMkc2IiwmLUkkY29zRzYkSSpwcm90ZWN0ZWRHRipJKF9zeXNsaWJHRiU2IywkSSJ4R0YlJCImJlxJISIlJCIlTkhGMS1JJHNpbkdGKUYsJCIlajghIiQ=

plot (f2*f2,x=0..1);

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

int (f2*f2, x=0..1);

NiMkIiteJ1xtKioqISM1

f3 := 0.2935*exp(14.164*x);

NiM+SSNmM0c2IiwkLUkkZXhwRzYkSSpwcm90ZWN0ZWRHRipJKF9zeXNsaWJHRiU2IywkSSJ4R0YlJCIma1QiISIkJCIlTkghIiU=

plot (f3*f3, x=0..-0.4);

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

int (f3*f3,x=-0.4..0);

NiMkIitSMSYzLyQhIzc=

f4 := 236737*exp(-14.164*x);

NiM+SSNmNEc2IiwkLUkkZXhwRzYkSSpwcm90ZWN0ZWRHRipJKF9zeXNsaWJHRiU2IywkSSJ4R0YlJCEma1QiISIkIidQbkI=

plot (f4*f4, x=1..1.4);

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

int (f4*f4, x=1..1.5);

NiMkIismcDhVJikqISM4