For the following equations, solve for (a.) all degree solutions and (b.) θ if 0∘≤θ<360∘. Use a calculator to approximate the answer to b. to the nearest tenth of a degree. part 1 - 6 sin θ + 1 = 0 a. ________°+________°k and _____°+________°k b. _______°,_________° part 2 - 3cosθ−4=4cosθ−7 a. ________°+________°k and _____°+_______°k b. ___________

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A: Given: Equation sinu - 3 = 5sinu Calculations: Subtract 5sinu on both sides sinu - 5sinu - 3 =0

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A: cosecθ=1sinθ

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A: NOTE: Refresh your page if you can't see any equations. .

Q: For the following equation, solve for (a.) all degree solutions and (b.) 0 if 0° < 0 < 360°. Use a…

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A: Given equation is 2sinθ=1. Solving the given equation. 2sinθ=1sinθ=12sinθ=sinπ6 We know that sinx…

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A: Solution: Consider the given trigonometric equation is 2 tan θ + 2 = 02 tan θ = -2tan θ = -22=-1tan…

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A: 4sinu+3=0 We need to find all degree solutions for u if 0°≤u≤360°