Use the cofunction identities to find an angle θ that makes the statement true.
-$\sec \left( 6 \theta + 17 ^ { \circ } \right) = \csc \left( 2 \theta - 7 ^ { \circ } \right)$
A) $\theta = 40 ^ { \circ }$
B) $\theta = \frac { 83 ^ { \circ } } { 7 }$
C) $\theta = 10 ^ { \circ }$
D) $\theta = \frac { 17 ^ { \circ } } { 7 }$

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The Answer of Use the cofunction identities to find an angle θ that makes the statement true.
-$\sec \left( 6 \theta + 17 ^ { \circ } \right) = \csc \left( 2 \theta - 7 ^ { \circ } \right)$
A) $\theta = 40 ^ { \circ }$
B) $\theta = \frac { 83 ^ { \circ } } { 7 }$
C) $\theta = 10 ^ { \circ }$
D) $\theta = \frac { 17 ^ { \circ } } { 7 }$

Use the Cofunction Identities to Find an Angle θ That sec⁡(6θ+17∘)=csc⁡(2θ−7∘)\sec \left( 6 \theta + 17 ^ { \circ } \right) = \csc \left( 2 \theta - 7 ^ { \circ } \right)sec(6θ+17∘)=csc(2θ−7∘)

Use the Cofunction Identities to Find an Angle θ That $\sec \left( 6 \theta + 17 ^ { \circ } \right) = \csc \left( 2 \theta - 7 ^ { \circ } \right)$