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Import favorites MVNU Students Ho... A ALEKS - Jameson C dots Trigonometric Identities and Equations Finding solutions in an interval for a trigonometric equation involving an... 0//5 Jameson Español Find all solutions of the equation in the interval [0,2pi). tan ((x)/(2))+sqrt3=0 Write your answer in radians in terms of pi. If there is more than one solution, separate them with commas. x= ◻ piquad◻,◻,dots Aa Explanation Check (C) 2024 McGraw Hill LLC. All Rights Reserved. Terms of Use Privacy Center Accessibility Type here to search

Import favorites\newlineMVNU Students Ho...\newlineA\newlineALEKS - Jameson C… C \ldots \newlineTrigonometric Identities and Equations\newlineFinding solutions in an interval for a trigonometric equation involving an...\newline0/5 0 / 5 \newlineJameson\newlineEspañol\newlineFind all solutions of the equation in the interval [0,2π) [0,2 \pi) .\newlinetan⁡x2+3=0 \tan \frac{x}{2}+\sqrt{3}=0 \newlineWrite your answer in radians in terms of π \pi . If there is more than one solution, separate them with commas.\newlinex= x= \newline□ \square \newlineπ□,□,… \pi \quad \square, \square, \ldots \newlineAa\newlineExplanation\newlineCheck\newline(C) 20242024 McGraw Hill LLC. All Rights Reserved.\newlineTerms of Use\newlinePrivacy Center\newlineAccessibility\newlineType here to search

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Q. Import favorites\newlineMVNU Students Ho...\newlineA\newlineALEKS - Jameson C… C \ldots \newlineTrigonometric Identities and Equations\newlineFinding solutions in an interval for a trigonometric equation involving an...\newline0/5 0 / 5 \newlineJameson\newlineEspañol\newlineFind all solutions of the equation in the interval [0,2π) [0,2 \pi) .\newlinetan⁡x2+3=0 \tan \frac{x}{2}+\sqrt{3}=0 \newlineWrite your answer in radians in terms of π \pi . If there is more than one solution, separate them with commas.\newlinex= x= \newline□ \square \newlineπ□,□,… \pi \quad \square, \square, \ldots \newlineAa\newlineExplanation\newlineCheck\newline(C) 20242024 McGraw Hill LLC. All Rights Reserved.\newlineTerms of Use\newlinePrivacy Center\newlineAccessibility\newlineType here to search
  1. Isolate tan⁡(x2)\tan(\frac{x}{2}): First, we need to isolate tan⁡(x2)\tan(\frac{x}{2}) by subtracting 3\sqrt{3} from both sides.\newlinetan⁡(x2)+3−3=0−3\tan(\frac{x}{2}) + \sqrt{3} - \sqrt{3} = 0 - \sqrt{3}
  2. Find angle in unit circle: Now we have tan⁡(x2)=−3\tan(\frac{x}{2}) = -\sqrt{3}, which corresponds to an angle of 5π6\frac{5\pi}{6} or 2π3\frac{2\pi}{3} in the unit circle for the tangent function.

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