Solve: tg(x+(pi)/(3))=sqrt3

Set up the equation: Step 1: Set up the equation. tg(x + (pi/3)) = sqrt(3)Recognize standard angle: Step 2: Recognize the standard angle whose tangent is sqrt(3). The tangent of pi/3 is sqrt(3).Set inside equal to pi/3: Step 3: Set the inside of the tangent function equal to pi/3. x + (pi/3) = pi/3

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Solve: $\text{tg}(x+(\pi)/(3))=\sqrt{3}$

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Q. Solve:

\text{tg}(x+(\pi)/(3))=\sqrt{3}

Set up the equation: Step $1$ : Set up the equation. $\text{tg}(x + (\frac{\pi}{3})) = \sqrt{3}$
Recognize standard angle: Step $2$ : Recognize the standard angle whose tangent is $\sqrt{3}$ . $\newline$ The tangent of $\frac{\pi}{3}$ is $\sqrt{3}$ .
Set inside equal to $\frac{\pi}{3}$ : Step $3$ : Set the inside of the tangent function equal to $\frac{\pi}{3}$ . $x + \left(\frac{\pi}{3}\right) = \frac{\pi}{3}$