Algorithm to solve inequations of the form `(ax+b)/(cx+d)`

Cross-multiplication method for solving equations of the form (ax+b)/(cx+d)=(m)/(n)

Cross-multiplication method for solving equations of the form (ax+b)/(cx+d) = m/n

Cross-multiplication method for solving equations of the form (ax+b)/(cx+d) = m/n

Solve the inequation

If the integrand is a rational function of x and fractional power of a linear fractional of the form (ax+b)/(cx+d) , then rationalization of the integral is affected by the substitution (ax+b)/(cx+d)=t^(m) , where m is L.C.M. of fractional powers of (ax+b)/(cx+d) . If int(dx)/((x-1)^(3//4)(x+2)^(5//4))=A((x-1)/(x+2))^(1//4)+C then

If the integrand is a rational function of x and fractional power of a linear fractional of the form (ax+b)/(cx+d) , then rationalization of the integral is affected by the substitution (ax+b)/(cx+d)=t^(m) , where m is L.C.M. of fractional powers of (ax+b)/(cx+d) . If int(dx)/((x-1)sqrt(1-x^(2)))=ksqrt((x+1)/(1-x))+C then

If the integrand is a rational function of x and fractional power of a linear fractional of the form (ax+b)/(cx+d) , then rationalization of the integral is affected by the substitution (ax+b)/(cx+d)=t^(m) , where m is L.C.M. of fractional powers of (ax+b)/(cx+d) . int(dx)/((x+1)^(2//3)(x-1)^(4//3))=k[(1+x)/(1-x)]^(1//3)+C then

int(ax+b)/(cx+d)dx

Roots of the quadratic eauation of the type (ax + b) (cx + d) = 0 are given by the linear equations ax + b = 0 and cx + d = 0. Find roots of 16x^(2) - 9 = 0 .

Solving linear inequation in one variable + algorithm (ax+b)/(cx+d)<> =k