If 𝑦=logtan(𝜋/4+𝑥/2), then prove that 𝑑𝑦/𝑑𝑥−(sec𝑥) =𝟎 #cbse2026 #maths #class12math #cbse #cbse

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If 𝑦=logtan(𝜋/4+𝑥/2), then prove that 𝑑𝑦/𝑑𝑥−(sec𝑥) =𝟎 #cbse2026 #maths #class12math #cbse #cbse If 𝑦=logtan(𝜋/4+𝑥/2), then prove that 𝑑𝑦/𝑑𝑥−(sec𝑥) =𝟎 #cbse2026 #maths #class12math #cbse #cbse
If 𝑦=logtan(𝜋/4+𝑥/2), then prove that 𝑑𝑦/𝑑𝑥−(sec𝑥) =𝟎 #cbse2026 #maths #class12math #cbse #cbse If 𝑦=logtan(𝜋/4+𝑥/2), then prove that 𝑑𝑦/𝑑𝑥−(sec𝑥) =𝟎 #cbse2026 #maths #class12math #cbse #cbse
Q) If 𝑦=log[tan(𝜋/4+𝑥/2)], then 𝑑𝑦/𝑑𝑥#cbse2026 #maths #class12maths #class12maths #class12 Q) If 𝑦=log[tan(𝜋/4+𝑥/2)], then 𝑑𝑦/𝑑𝑥#cbse2026 #maths #class12maths #class12maths #class12
If y= log tan [(π/4 ) + (x/2)] then prove that dy/dx - sec x =0 #cbse If y= log tan [(π/4 ) + (x/2)] then prove that dy/dx - sec x =0 #cbse
Q) If y = log { tan ( pie/4 + x/2 )𝐭𝐡𝐞𝐧 find dy/dx cbse2026 #maths #cbse #class12maths #cbse Q) If y = log { tan ( pie/4 + x/2 )𝐭𝐡𝐞𝐧 find dy/dx cbse2026 #maths #cbse #class12maths #cbse
Q) If 𝑦=log[tan(𝜋/4+𝑥/2)], then 𝑑𝑦/𝑑𝑥#cbse2026 #maths #class12maths Q) If 𝑦=log[tan(𝜋/4+𝑥/2)], then 𝑑𝑦/𝑑𝑥#cbse2026 #maths #class12maths
Q) If 𝑦=log[tan(𝜋/4+𝑥/2)], then 𝑑𝑦/𝑑𝑥#cbse2026 #maths #class12maths #class12maths #class12 Q) If 𝑦=log[tan(𝜋/4+𝑥/2)], then 𝑑𝑦/𝑑𝑥#cbse2026 #maths #class12maths #class12maths #class12
Q) If y = log { tan ( pie/4 + x/2 )𝐭𝐡𝐞𝐧 find dy/dx cbse2026 #maths #cbse #class12maths #cbse Q) If y = log { tan ( pie/4 + x/2 )𝐭𝐡𝐞𝐧 find dy/dx cbse2026 #maths #cbse #class12maths #cbse