f1 := cos(2.689*x) +5.298*sin(2.689*x);

NiM+SSNmMUc2IiwmLUkkY29zRzYkSSpwcm90ZWN0ZWRHRipJKF9zeXNsaWJHRiU2IywkSSJ4R0YlJCIlKm8jISIkIiIiLUkkc2luR0YpRiwkIiUpSCZGMQ==

int (f1*f1, x=0..1);

NiMkIisyKGYhKm8iISIp

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

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

f2 :=exp(14.246*x);

NiM+SSNmMkc2Ii1JJGV4cEc2JEkqcHJvdGVjdGVkR0YpSShfc3lzbGliR0YlNiMsJEkieEdGJSQiJllVIiEiJA==

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

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

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

NiMkIitEcnY0TiEjNg==

f3 := 1920000*exp(-14.246*x);

NiM+SSNmM0c2IiwkLUkkZXhwRzYkSSpwcm90ZWN0ZWRHRipJKF9zeXNsaWJHRiU2IywkSSJ4R0YlJCEmWVUiISIkIigrKyM+

plot (f3,x=1..2);

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

int (f3*f3, x=1..2);

NiMkIitLLW5wYSEjNg==