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Solve 5 − 4 = 6 for -360^ < theta 360^ using the t-formula.

Mathematics

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here's how to solve the equation 5cos⁡θ−4sin⁡θ=65\cos\theta - 4\sin\theta = 6 for the range −360∘<θ≤360∘-360^\circ < \theta \le 360^\circ using the t-formula:

Step 1: Apply the t-formula substitutions.
Let t=tan⁡(θ2)t = \tan\left(\frac{\theta}{2}\right). The t-formula states that cos⁡θ=1−t21+t2\cos\theta = \frac{1-t^2}{1+t^2} and sin⁡θ=2t1+t2\sin\theta = \frac{2t}{1+t^2}.
Substitute these into the given equation:

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