Ejercicios segunda unidad

308 days ago by Jonathan@tecpabellon

f=((x^2)/(1-2*x^3)) f.integral(x) 
        
-1/6*log(2*x^3 - 1)
-1/6*log(2*x^3 - 1)
f=(x^3+x^2-4/x^2) f.integral(x) 
        
1/4*x^4 + 1/3*x^3 + 4/x
1/4*x^4 + 1/3*x^3 + 4/x
f=((1+tan(x))^2) f.integral(x) 
        
2*log(sec(x)) + tan(x)
2*log(sec(x)) + tan(x)
f=((sin(x))/(1-cos(x))) f.integral(x) 
        
log(cos(x) - 1)
log(cos(x) - 1)
f=(x^2*(x+1)^2) f.integral(x) 
        
1/5*x^5 + 1/2*x^4 + 1/3*x^3
1/5*x^5 + 1/2*x^4 + 1/3*x^3
F=(5*x*(2*x^2+1)^-3) f.integral(x) 
        
1/5*x^5 + 1/2*x^4 + 1/3*x^3
1/5*x^5 + 1/2*x^4 + 1/3*x^3
F=(4*x*(3*x^2+3)^(1/2)) f.integral(x) 
        
1/5*x^5 + 1/2*x^4 + 1/3*x^3
1/5*x^5 + 1/2*x^4 + 1/3*x^3
F=(3*x*(2*x-1)^(1/2)) f.integral(x) 
        
1/5*x^5 + 1/2*x^4 + 1/3*x^3
1/5*x^5 + 1/2*x^4 + 1/3*x^3
F=(1/(x+x^(1/2))) f.integral(x) 
        
1/5*x^5 + 1/2*x^4 + 1/3*x^3
1/5*x^5 + 1/2*x^4 + 1/3*x^3