Solve $3 \tan^{2} \theta+1=4 \tan \theta$ for all positive angles less than $360^{\circ}$, to the nearest whole degree.

Name: Solve $3 \tan^{2} \theta+1=4 \tan \theta$ for all positive angles less than $360^{\circ}$, to the nearest whole degree.
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The Answer of Solve $3 \tan^{2} \theta+1=4 \tan \theta$ for all positive angles less than $360^{\circ}$, to the nearest whole degree.

Solve 3tan⁡2θ+1=4tan⁡θ3 \tan^{2} \theta+1=4 \tan \theta3tan2θ+1=4tanθ For All Positive Angles Less Than

Solve $3 \tan^{2} \theta+1=4 \tan \theta$ For All Positive Angles Less Than