sec^2o-cos^2O = sin^2 (sec^2 0 + 1)
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To Prove :
sec²∅ - cos²∅ = tan(sec²∅ + 1)
LHS :
sec²∅ - cos²∅
→ sec²∅ - 1/sec²∅
→ (sec⁴∅ - 1)/sec²∅
→ [(sec²∅ + 1)(sec²∅ - 1)]/sec²∅
→ [(sec²∅ + 1)(1 - cos²∅)]/sec²∅
→ (sec²∅ + 1) × tan²∅/sec²∅
→ sin²∅(1 + sec²∅) → RHS
Hence, Proved
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