How to think ? Differentiability short tricks #maths #knowledge #csirnet
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How to think ?Matix short tricks #maths #knowledge #csirnet #iitjam
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Q) Show that the derivative of tan^(−1) (sec𝑥+tan𝑥),[−𝜋/2𝑥𝜋/2] with respect to x is equal to 1
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Q) The following graph represents (A) 𝑦=cos^(−1) 𝑥 (B) 𝑦=sec^(−1) 𝑥 (C) 𝑦=sin^(−1) 𝑥 (D)
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Q) The following graph represents (A) 𝑦=cos^(−1) 𝑥 (B) 𝑦=sec^(−1) 𝑥 (C) 𝑦=sin^(−1) 𝑥 (D)
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Q) If 𝑦=sin^(−1) 𝑥,then (1−𝑥^2 ) (𝑑^2 𝑦)/(𝑑𝑥^2 ) is equal to #differentiation #cbse2027 #cbs
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Q) If 𝑦=sin^(−1) 𝑥,then (1−𝑥^2 ) (𝑑^2 𝑦)/(𝑑𝑥^2 ) is equal to #differentiation #cbse2027 #cbs
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Q) Find the value of k, so that f(x)={ ((kcos x)/(𝜋−2x),if x≠𝜋/2 3, if x=𝜋/2) is contin
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Q) If (𝑥)^𝑦=(𝑦)^𝑥, then find 𝑑𝑦/𝑑𝑥. #maths #cbseclass12 # #mathsschool #cbsepyq2026 #cbse
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Q) If y=tan^(−1) [(√(1+x^2 )+√(1−x^2 ))/(√(1+x^2 )−√(1−x^2 ))], x^2≤1, then find dy/dx.
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Q) If 𝑦=𝑎cos(log𝑥)+𝑏sin(log𝑥), then 𝑥^2 𝑦_2+𝑥𝑦_1 is #continuityanddifferentiationclass12
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