" 52."a(x^(2)+1)-x(a^(2)+1)=0

lim_(x rarr0)((5x^(2)+1)/(3x^(2)+1))^(1/x^(2))

Let x=1+(1)/(1+(1)/(1+(1)/(1+(1)/(1+(1)/(1+alpha))))). Which of the following is correct? x^(2)+x+1=0 (b) x^(2)-x+1=0( c) x^(2)+x-1=0 (d) x^(2)-x-1=0

Solve the following equation for x 9(x^2+1/x^2)- 9(x+1/x)-52 =0

Solve equation : 9(x^(2)+(1)/(x^(2)))-9(x+(1)/(x))-52=0

lim_(x rarr0)((1+5x^(2))/(1+3x^(2)))^(1/x^(2))=

A(x)=|(1,2,3),(x+1,2x+1,3x+1),(x^(2)+1,2x^(2)+1,3x^(2)+1)|impliesint_(0)^(1)A(x)dx=

A(x)=|{:(1,2,3),(x+1,2x+1,3x+1),(x^(2)+1,2x^(2)+1,3x^(2)+1):}|rArrint_(0)^(1)A(x)dx=

A(x)=|(1,2,3),(x+1,2x+1,3x+1),(x^(2)+1,2x^(2)+1,3x^(2)+1)|impliesint_(0)^(1)A(x)dx=

If x^(2)+x+1=0 then the absolute value of (x+(1)/(x))+(x^(2)+(1)/(x^(2)))+(x^(3)+(1)/(x^(3)))+...(x^(52)+(1)/(x^(52))) equals to

What are the values of x that satisfy equation |(x,0,2),(2x,2,1),(1,1,1)|+|(3x,0,2),(x^(2),2,1),(0,1,1)| = 0 ?