Mister Exam

Lang:

Identical expressions
(one + (one + n)^ two)*Abs(sin(x*n)/sin(x*(one + n)))/(one + n^ two)
(1 plus (1 plus n) squared ) multiply by Abs( sinus of (x multiply by n) divide by sinus of (x multiply by (1 plus n))) divide by (1 plus n squared )
(one plus (one plus n) to the power of two) multiply by Abs( sinus of (x multiply by n) divide by sinus of (x multiply by (one plus n))) divide by (one plus n to the power of two)
(1 + (1 + n)2)*Abs(sin(x*n)/sin(x*(1 + n)))/(1 + n2)
1 + 1 + n2*Abssinx*n/sinx*1 + n/1 + n2
(1 + (1 + n)²)*Abs(sin(x*n)/sin(x*(1 + n)))/(1 + n²)
(1 + (1 + n) to the power of 2)*Abs(sin(x*n)/sin(x*(1 + n)))/(1 + n to the power of 2)
(1 + (1 + n)^2)Abs(sin(xn)/sin(x(1 + n)))/(1 + n^2)
(1 + (1 + n)2)Abs(sin(xn)/sin(x(1 + n)))/(1 + n2)
1 + 1 + n2Abssinxn/sinx1 + n/1 + n2
1 + 1 + n^2Abssinxn/sinx1 + n/1 + n^2
(1 + (1 + n)^2)*Abs(sin(x*n) divide by sin(x*(1 + n))) divide by (1 + n^2)
Similar expressions
(1 - (1 + n)^2)*Abs(sin(x*n)/sin(x*(1 + n)))/(1 + n^2)
(1 + (1 + n)^2)*Abs(sin(x*n)/sin(x*(1 - n)))/(1 + n^2)
(1 + (1 - n)^2)*Abs(sin(x*n)/sin(x*(1 + n)))/(1 + n^2)
(1 + (1 + n)^2)*Abs(sin(x*n)/sin(x*(1 + n)))/(1 - n^2)

Limit of the function (1 + (1 + n)^2)Abs(sin(xn)/sin(x*(1 + n)))/(1 + n^2)

Limit of the function (1 + (1 + n)^2)*Abs(sin(x*n)/sin(x*(1 + n)))/(1 + n^2)