y = cot x cos2x - 2 cot x <-- factor to yield
y = cot x (cos2x -2) (cos2x -2) yields no vetrical asymptotes
cot x will have vertical asymptotes when the function is undefined.
cot x = cos x / sin x when sin x becomes zero the function is undefined
and creates a vertical asymptote
sin x = 0 when x = { 0, pi, 2pi, 3pi,etc} these are your vert. asymptotes
also remember the neg values --- so x = npi where n is any integer
To determine the equation of the asymptote of a graph, you typically need to analyze the function's behavior as it approaches certain values (often infinity) or points of discontinuity. For rational functions, vertical asymptotes occur where the denominator equals zero, while horizontal asymptotes can be found by comparing the degrees of the numerator and denominator. If you provide a specific function, I can give you its asymptote equations.
The number that equals 121 when squared is 11.
5.477225575 squared equals 30.
b = sqrt32 or 4 root 2
No, it equals -2xy. lrn2math
4
C equals the square root of 1000 or 31.622776601683793319988935444327...
66 squared equals 4,356.
61 squared equals 3,721.
93 squared equals 8,649.
52 squared equals 2,704.
65 squared equals 4,225.