x1:=-5.09;

NiM+SSN4MUc2IiQhJDQmISIj

x2:=3.09;

NiM+SSN4Mkc2IiQiJDQkISIj

f:=(x)->exp(x)*sin(x)-exp(-x)*cos(x);

NiM+SSJmRzYiZio2I0kieEdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLCYqJi1JJGV4cEdGJTYjOSQiIiItSSRzaW5HRiVGMEYyRjIqJi1GLzYjLCRGMSEiIkYyLUkkY29zR0YlRjBGMkY5RiVGJUYl

f(0);

NiMhIiI=

X:=array(1..5);

NiM+SSJYRzYiLUkmYXJyYXlHSSpwcm90ZWN0ZWRHRig2JDsiIiIiIiY3Ig==

Y:=array(1..5);

NiM+SSJZRzYiLUkmYXJyYXlHSSpwcm90ZWN0ZWRHRig2JDsiIiIiIiY3Ig==

for i to 5 do X[i]:=x1+(i-1)*(x2-x1)/4: Y[i]:=f(X[i]) end do;

NiM+JkkiWEc2IjYjIiIiJCEkNCYhIiM=NiM+JkkiWUc2IjYjIiIiJCErRGN2JylmISIpNiM+JkkiWEc2IjYjIiIjJCErKysrWEkhIio=NiM+JkkiWUc2IjYjIiIjJCIrIVFdMjQjISIpNiM+JkkiWEc2IjYjIiIkJCErKysrKzUhIio=NiM+JkkiWUc2IjYjIiIkJCErO1FEeTwhIio=NiM+JkkiWEc2IjYjIiIlJCIrKysrWDUhIio=NiM+JkkiWUc2IjYjIiIlJCIrYC4iR0cjISIqNiM+JkkiWEc2IjYjIiImJCIrKysrITQkISIqNiM+JkkiWUc2IjYjIiImJCIrSlV6eTYhIio=

app:=interp(X,Y,x);

NiM+SSRhcHBHNiIsLCokSSJ4R0YlIiIlJCErOExNaVEhIzUqJEYoIiIkJCEqaC05KGUhIiokISora0cmXCEiKSIiIiokRigiIiMkIis8I2UhcGBGMUYoJCIrX1FOJlIjRjE=

plot([f(x),app],x=-5.09..3.09,style=[line,point]);

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

f(0);

NiMhIiI=

f(1);

NiMsJiomLUkkZXhwRzYkSSpwcm90ZWN0ZWRHRihJKF9zeXNsaWJHNiI2IyIiIkYsLUkkc2luR0YnRitGLEYsKiYtRiY2IyEiIkYsLUkkY29zR0YnRitGLEYy

app(0);

NiMsLCokLUkieEc2IjYjIiIhIiIlJCErOExNaVEhIzUqJEYlIiIkJCEqaC05KGUhIiokISora0cmXCEiKSIiIiokRiUiIiMkIis8I2UhcGBGMkYlJCIrX1FOJlIjRjI=

rayd:=taylor(f(x),x=0);

NiM+SSVyYXlkRzYiKy9JInhHRiUhIiIiIiEiIiMiIiJGK0YqI0YrIiInIiIlI0YoIiM6IiImLUkiT0dJKnByb3RlY3RlZEdGNDYjRitGLQ==

polyrayd:=convert(rayd, polynom);

NiM+SSlwb2x5cmF5ZEc2IiwsISIiIiIiSSJ4R0YlIiIjKiRGKUYqRigqJEYpIiIlI0YoIiInKiRGKSIiJiNGJyIjOg==

plot(polyrayd,x=-1..1);

LSUlUExPVEc2Ji0lJ0NVUlZFU0c2JDdTNyQkISIiIiIhJCEzaW1tbW1tbW08ISM8NyQkITNvbW1tO3AwayYqISM9JCEzQXVLQlU8STA9Ri83JCQhM3dLTCQzPFhaPSpGMyQhM09AKip5RCFwNiQ9Ri83JCQhM21tbW1UJXAiZSgpRjMkITNrJ1siei9DO189Ri83JCQhMzptbW0iNG0oRyQpRjMkITN3QC5sPT06bD1GLzckJCEzIlFMTDNpLjkhekYzJCEzUW1OIUgvay8oPUYvNyQkITMib21tVCFSPTB2RjMkITM7a1MjM2EuIXA9Ri83JCQhM3UqKioqXFA4I1w0KEYzJCEzPyFbdzA+KVFoPUYvNyQkITMrbm07L3NpcW1GMyQhM2FQaFcnUlp0JT1GLzckJCEzWysrXSh5JHBaaUYzJCEzInkzJ2V0P1lGPUYvNyQkITMzTExMJHlhRSJlRjMkITNiLGUucjxALD1GLzckJCEzaG1tbSI+cyVIYUYzJCEzeVQraDlOWnQ8Ri83JCQhM1ErKytdJCo0KSpcRjMkITNbZ1lGJm9IdHQiRi83JCQhMzkrKytdXyZcYyVGMyQhMyU9KTNfMlAvJ3AiRi83JCQhMzErKytdMWFaVEYzJCEzVygzTVE3UDxsIkYvNyQkITN1bW07LyMpW29QRjMkITNjSCM+bGA5eWciRi83JCQhM2hMTEwkPWV4SiRGMyQhM3V1SCIpPiEqPV46Ri83JCQhMypSTExMdElmJEhGMyQhM185IjQ/XjAnKlwiRi83JCQhM10rK11QWXgiXCNGMyQhMy1lYDVqKmViViJGLzckJCEzRU1MTEw3aSk0I0YzJCEzdXVLPjg8THY4Ri83JCQhM2MqKioqXFAncHNtIkYzJCEzPihmQzZuPWJJIkYvNyQkITMnKSoqKipcNzRfYzdGMyQhMzRRb1srQFpON0YvNyQkITMpM0xMTDN4JXojKSEjPiQhMyE0JSpRa1pFKGU2Ri83JCQhM0tNTEwzcyRRTSVGZ3IkITM1PUxIWyMqKVwzIkYvNyQkITNdXm9tbTt6cikqISNAJCEzJnlZNVFRdD4rIkYvNyQkIjMlcEpMJGV6dzVWRmdyJCEzIj0uISo9LmUjPiIqRjM3JCQiM3MqKSoqKlxQUSNcIilGZ3IkITNxJypSJipINm4uJClGMzckJCIzR0tMTGUiKltIN0YzJCEzc0gnZSc0X1wqUShGMzckJCIzSSoqKioqKipwdnhsIkYzJCEzTmA1WGU3WDNrRjM3JCQiMyN6KioqKlxfcW4yI0YzJCEzYjRAPD4nPUJUJkYzNyQkIjNVKSoqKlxpJnBAWyNGMyQhMy5FIUhYelhRVCVGMzckJCIzQikqKioqXDInSEtIRjMkITNrIVxoQzcmcGtLRjM3JCQiM0VsbW1tWnZPTEYzJCEzJXk/STMzJT4mPiNGMzckJCIzaSoqKioqKlwyZ29QRjMkITNaUnplQUssOTVGMzckJCIzVUtMJGVSPCpmVEYzJCIzOSU0RCFHMjckPiohIz83JCQiM20qKioqKipcKUh4ZSVGMyQiM3UiRyEpcHRvL00iRjM3JCQiM2NrbTtIIW8tKlxGMyQiMyMzZ20yQVNOYiNGMzckJCIzeSkqKipcN2suNmFGMyQiM1EmR15AJiplPidRRjM3JCQiMyNlbW1tVDlDI2VGMyQiM18qeSc9cDgiPT0mRjM3JCQiMzMqKioqXGkhKjNgaUYzJCIzI3pQdXQ5cnRnJ0YzNyQkIjMlUUxMTCQqenltJ0YzJCIzSTwlKjNuJjNNLSlGMzckJCIzd0tMTDNOMSM0KEYzJCIzPXU8LSp5KillXipGMzckJCIzTm1tO0hZdDd2RjMkIjNVLEZvNnI0LzZGLzckJCIzWSoqKioqKipwKEcqKnlGMyQiM1cuOXlJUkJbN0YvNyQkIjNdbW1tVDZLVSQpRjMkIjNAZzBBWU8+PTlGLzckJCIzZktMTExiZFEoKUYzJCIzKyhvYjdiZVhkIkYvNyQkIjNbKytdaWAxaCIqRjMkIjM7OzhJSHkkZXUiRi83JCQiM1crK11QP1dsJipGMyQiM1kqUlEwJSkzVSI+Ri83JCQiIiJGLCQiM2sqKioqKioqKioqKioqNCNGLy0lJkNPTE9SRzYmJSRSR0JHJCIjNUYrJEYsRitGZFtsLSUrQVhFU0xBQkVMU0c2JFEieDYiUSFGaVtsLSUlRk9OVEc2JCUqSEVMVkVUSUNBR0ZjW2wtJSVWSUVXRzYkOyQhIzVGK0ZiW2w7JCEyd2poUEt0KVw+ISM7JCIxciFlM0c0JXpAISM6

M:=Matrix([[X[1],X[2],X[3]],[X[4],X[5],Y[1]],[Y[2],Y[3],Y[4]]]);

NiM+SSJNRzYiLUknUlRBQkxFR0YlNiUiJ2M/JCktSSdNQVRSSVhHRiU2IzclNyUkISQ0JiEiIyQhKysrK1hJISIqJCErKysrKzVGNDclJCIrKysrWDVGNCQiKysrKyE0JEY0JCErRGN2JylmISIpNyUkIishUV0yNCNGPiQhKztRRHk8RjQkIitgLiJHRyNGNEknTWF0cml4RzYkSSpwcm90ZWN0ZWRHRkhJKF9zeXNsaWJHRiU=

det(M);

NiMtSSRkZXRHNiI2Iy1JJ1JUQUJMRUdGJTYlIidjPyQpLUknTUFUUklYR0YlNiM3JTclJCEkNCYhIiMkISsrKytYSSEiKiQhKysrKys1RjU3JSQiKysrK1g1RjUkIisrKyshNCRGNSQhK0RjdicpZiEiKTclJCIrIVFdMjQjRj8kISs7UUR5PEY1JCIrYC4iR0cjRjVJJ01hdHJpeEc2JEkqcHJvdGVjdGVkR0ZJSShfc3lzbGliR0Yl

evalf(%);

NiMtSSRkZXRHNiI2Iy1JJ1JUQUJMRUdGJTYlIidjPyQpLUknTUFUUklYR0YlNiM3JTclJCEkNCYhIiMkISsrKytYSSEiKiQhKysrKys1RjU3JSQiKysrK1g1RjUkIisrKyshNCRGNSQhK0RjdicpZiEiKTclJCIrIVFdMjQjRj8kISs7UUR5PEY1JCIrYC4iR0cjRjVJJ01hdHJpeEc2JEkqcHJvdGVjdGVkR0ZJSShfc3lzbGliR0Yl

with(linalg);

the protected names norm and trace have been redefined and unprotected

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det(M);

NiMkIis1NzIiUiUhIic=

solve(f(x)=0,x);

NiMtSSdSb290T2ZHNiRJKnByb3RlY3RlZEdGJkkoX3N5c2xpYkc2IjYjLCYqJi1JJHRhbkdGJTYjSSNfWkdGKCIiIi1JJGV4cEdGJUYuIiIjRjAhIiJGMA==

evalf(%);

NiMkIitYJFEhR1QhIzU=

diff(f(x),x);

NiMsKiomLUkkZXhwRzYkSSpwcm90ZWN0ZWRHRihJKF9zeXNsaWJHNiI2I0kieEdGKiIiIi1JJHNpbkdGJ0YrRi1GLSomRiVGLS1JJGNvc0dGJ0YrRi1GLSomLUYmNiMsJEYsISIiRi1GMUYtRi0qJkY0Ri1GLkYtRi0=

Diff(f(x),x);

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Int(f(x),x=-5.09..3.09);

NiMtSSRJbnRHNiRJKnByb3RlY3RlZEdGJkkoX3N5c2xpYkc2IjYkLCYqJi1JJGV4cEdGJTYjSSJ4R0YoIiIiLUkkc2luR0YlRi5GMEYwKiYtRi02IywkRi8hIiJGMC1JJGNvc0dGJUYuRjBGNy9GLzskISQ0JiEiIyQiJDQkRj4=

int(f(x),x=-5.09..3.09);

NiMkIitORkgwZCEiKQ==

#Analiza1:=0.329: a2:=2.18: a3:=1.44: a4:=0.151: a5:=3.15: a6:=0.976: a7:=0.0254:b1:=1.07: b2:=20.60: b3:=7.35: b4:=0.0739: b5:=-0.145: b6:=-0.033: b7:=0.259:Wx:=[S+b1,b6,-b7,-1,0];

NiM+SSNXeEc2IjcnLCZJIlNHRiUiIiIkIiQyIiEiI0YpJCEjTCEiJCQhJGYjRi8hIiIiIiE=

Wx[3];

NiMkISRmIyEiJA==

Wy:=[a5,S+a1,-1,0,-1];

NiM+SSNXeUc2IjcnJCIkOiQhIiMsJkkiU0dGJSIiIiQiJEgkISIkRiwhIiIiIiFGMA==

B:=[b2,a2,S+a4,0,0];

NiM+SSJCRzYiNyckIiVnPyEiIyQiJD0jRiksJkkiU0dGJSIiIiQiJF4iISIkRi4iIiFGMg==

G:=[0,0,-b4,s,0];

NiM+SSJHRzYiNyciIiFGJ0YnSSJzR0YlRig=

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