Let A={x (0,pi))-pi/2; log |sinx|+log |cosx|=2 &B=rtx n(AUB)JEE Main|24 Jan Shift 2|2025|Sets|11|PYQ

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Let A= {x∈(0,π)-{π/2} ∶ 〖log〗_(2/π) |sinx|+〖log〗_(2/π) |cosx|=2} and B = {x≥0∶ √x (√x- 4)- 3|√x-2|+

Let A= {x∈(0,π)-{π/2} ∶ 〖log〗_(2/π) |sinx|+ 〖log〗_(2/π) |cosx|=2} and B = {x≥0∶ √x (√x- 4)- 3|√

Most Students Fail This Log Equation — Can You Solve It?

Most Students STRUGGLE with This Log Equation. Can You Solve It?

Let A={𝑥∈(0,𝜋)−{𝜋/2}:log_((2/𝜋) ) |sin𝑥|+log(2/𝜋)|cos𝑥|=2} ,𝐵={𝑥≥0:√𝑥(√𝑥−4)−3|√𝑥−2|+6=0}. Then 𝑛(𝐴∪𝐵

This Log Equation Is EASIER Than It Looks! Can You Solve It?

This Log Equation Looks Hard, But It’s Not! — Can You Solve It?

Can You Solve This Log Equation Without A Calculator?