Solve $2 \cos^{2} \theta+7 \sin^{2} \theta=3.25$ for all positive angles less than $360^{\circ}$, to the nearest whole degree.

Name: Solve $2 \cos^{2} \theta+7 \sin^{2} \theta=3.25$ for all positive angles less than $360^{\circ}$, to the nearest whole degree.
Brand: Quizplus
Rating: 4.8 (30 reviews)

Question

Quizplus · Accepted Answer

The Answer of Solve $2 \cos^{2} \theta+7 \sin^{2} \theta=3.25$ for all positive angles less than $360^{\circ}$, to the nearest whole degree.

Solve 2cos⁡2θ+7sin⁡2θ=3.252 \cos^{2} \theta+7 \sin^{2} \theta=3.252cos2θ+7sin2θ=3.25 For All Positive Angles Less Than

Solve $2 \cos^{2} \theta+7 \sin^{2} \theta=3.25$ For All Positive Angles Less Than