For the graph of a circular function y = f(x), determine whether f(-x) = f(x) or f(-x) = -f(x) is true.
-$$1 + --= \csc ^ { 2 } x$$
A) $\cos ^ { 2 } x$
B) $\sin ^ { 2 } x$
C) $\sec ^ { 2 } x$
D) $\cot ^ { 2 } x$

Question

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The Answer of For the graph of a circular function y = f(x), determine whether f(-x) = f(x) or f(-x) = -f(x) is true.
-$$1 + --= \csc ^ { 2 } x$$
A) $\cos ^ { 2 } x$
B) $\sin ^ { 2 } x$
C) $\sec ^ { 2 } x$
D) $\cot ^ { 2 } x$

For the Graph of a Circular Function Y = F(x) 1+−−=csc⁡2x1 + --= \csc ^ { 2 } x1+−−=csc2x

For the Graph of a Circular Function Y = F(x) $1 + --= \csc ^ { 2 } x$