Q) If y=3log√sinx, then dy/dx at x=πœ‹/4 #cbse #maths #class12 #cbse2026 #maths #class12maths #class12

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Q) Integration ∫ ∫ (πœ‹/6)^(πœ‹/3)β€Š log(tanπ‘₯)𝑑 is equal to 𝑑π‘₯ #class12 #cbse #maths #integrat Q) Integration ∫ ∫ (πœ‹/6)^(πœ‹/3)β€Š log(tanπ‘₯)𝑑 is equal to 𝑑π‘₯ #class12 #cbse #maths #integrat
Q) If 𝑦=log√(sec√π‘₯) , then the value of 𝑑𝑦/𝑑π‘₯ at π‘₯=πœ‹^2/16 is #cbse2026 #maths #cbse Q) If 𝑦=log√(sec√π‘₯) , then the value of 𝑑𝑦/𝑑π‘₯ at π‘₯=πœ‹^2/16 is #cbse2026 #maths #cbse
Find dy/dx If y=√log{sin(x^2/3-1)} |Differentiation|Calculas|Class 12|11th|Diploma|B.Tech|Maths Find dy/dx If y=√log{sin(x^2/3-1)} |Differentiation|Calculas|Class 12|11th|Diploma|B.Tech|Maths
Q) If 𝑦=log√(sec√π‘₯) , then the value of 𝑑𝑦/𝑑π‘₯ at π‘₯=πœ‹^2/16 is #cbse2026 #maths #cbse #class Q) If 𝑦=log√(sec√π‘₯) , then the value of 𝑑𝑦/𝑑π‘₯ at π‘₯=πœ‹^2/16 is #cbse2026 #maths #cbse #class
If 𝑦=logtan(πœ‹/4+π‘₯/2), then prove that 𝑑𝑦/𝑑π‘₯βˆ’(secπ‘₯) =𝟎 #cbse2026 #maths #class12math #cbse #cbse If 𝑦=logtan(πœ‹/4+π‘₯/2), then prove that 𝑑𝑦/𝑑π‘₯βˆ’(secπ‘₯) =𝟎 #cbse2026 #maths #class12math #cbse #cbse
If 𝑦=logtan(πœ‹/4+π‘₯/2), then prove that 𝑑𝑦/𝑑π‘₯βˆ’(secπ‘₯) =𝟎 #cbse2026 #maths #class12math #cbse #cbse If 𝑦=logtan(πœ‹/4+π‘₯/2), then prove that 𝑑𝑦/𝑑π‘₯βˆ’(secπ‘₯) =𝟎 #cbse2026 #maths #class12math #cbse #cbse
If 𝑦=logtan(πœ‹/4+π‘₯/2), then prove that 𝑑𝑦/𝑑π‘₯βˆ’(secπ‘₯) =𝟎 #cbse2026 #maths #class12math #cbse #cbse If 𝑦=logtan(πœ‹/4+π‘₯/2), then prove that 𝑑𝑦/𝑑π‘₯βˆ’(secπ‘₯) =𝟎 #cbse2026 #maths #class12math #cbse #cbse
If y= log(Sine^x ) then find dy/dx is .. | cbse class 12 maths solutions| differentiation If y= log(Sine^x ) then find dy/dx is .. | cbse class 12 maths solutions| differentiation