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Home » The Guy Game Exposed: How This Trend Ruined (and Rewrote) Online Challenges Forever - Get link 4share

The Guy Game Exposed: How This Trend Ruined (and Rewrote) Online Challenges Forever - Get link 4share

📅 March 10, 2026 👤 scraface

Mar 10, 2026

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📌 So all four satisfy? But earlier algebra says $\cos z (2\sin z - 1) = 0$, so $\cos z = 0$ or $\sin z = 1/2$.

📌 At $z = 270^\circ$, $\cos z = 0$, so included. But $\sin z = \sin(270^\circ) = -1

📌 e 1/2$, but the equation $\cos z (2\sin z - 1) = 0$ only requires that either factor is zero. But when $\cos z = 0$, we must still satisfy the original? Letâs substitute:

📌 \sin(2z) = \sin(540^\circ) = 0, \quad \cos(z) = \cos(270^\circ) = 0 \Rightarrow 0 = 0 ext{ true}.

📌 So even though $\sin z

📌 e 1/2$, the $\cos z = 0$ makes the whole expression zero. But our factorization is correct: $\cos z (2\sin z - 1) = 0$ is equivalent to the equation. So solutions when $\cos z = 0$ or $\sin z = 1/2$.

📌 $\cos z = 0$ â $z = 90^\circ, 270^\circ$.

📌 $\sin z = 1/2$ â $z = 30^\circ, 150^\circ$.

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