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The value of 36(4cos^2 9^∘−1)(4cos^2 27^∘−1) (4cos^2 81^∘−1)(4cos^2 243^∘−1) #maths #jee #jee2026
JEE MAINS 2023 ( 8 April – SHIFT 2 )
Q) The value of 36(4cos^2 9^∘−1)(4cos^2 27^∘−1) (4cos^2 81^∘−1)(4cos^2 243^∘−1) is (a) 54(b) 18(c) 27(d) 36
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Differentiation | Definition of Derivative | Geometric Interpretation of Derivative | Differentiability | Rules of Differentiation | Power Rule | Product Rule | Quotient Rule | Chain Rule | Derivative of Polynomial Functions | Derivative of Trigonometric Functions | Derivative of Exponential Functions | Derivative of Logarithmic Functions | Derivative of Inverse Trigonometric Functions | Higher Order Derivatives | Implicit Differentiation | Logarithmic Differentiati a tive of Hyperbolic Functions | Derivative of Inverse Hyperbolic Functio n | Applications of Derivatives | Tangent and Normal | Increasing and Decreasing Functions | Maxima and Minima | Rolle’s Theorem | Mean Value Theorem | L'Hôpital's Rule | Differentiability and Continuity | Differentiation of Composite Functions | Differentiation of Piecewise Functions | Differentiation under the Integral Sign | Differentiation of Multivariable Functions | Partial Derivatives | Directional Derivatives | Implicit Function Theorem | Optimization Problems | Related Rates Problems | Curve Sketching Using Derivatives | Differentiation in Physics and Engineering. #higherorderderivatives
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Q) If 2sin^3 𝑥+sin2𝑥cos𝑥+4sin𝑥−4=0 has exactly
3 solutions in the interval [0,n𝜋/2],n∈N, then the roots
of the equation 𝑥^2+𝑛𝑥+(𝑛−3)=0 belong to :
(1) (0,∞)(2) (−∞,0)(3) (−√17/2,√17/2)(4) Z
Видео The value of 36(4cos^2 9^∘−1)(4cos^2 27^∘−1) (4cos^2 81^∘−1)(4cos^2 243^∘−1) #maths #jee #jee2026 канала Shivang Maths Academy JEE
Q) The value of 36(4cos^2 9^∘−1)(4cos^2 27^∘−1) (4cos^2 81^∘−1)(4cos^2 243^∘−1) is (a) 54(b) 18(c) 27(d) 36
JEE ADVANCED 2025 (18 May – Paper 1 )
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Insta I’d- Shivanggupta34
#diffrentiation #methodofdifferentiation
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#impicitform #differentiationoflograthmicfunction
Differentiation | Definition of Derivative | Geometric Interpretation of Derivative | Differentiability | Rules of Differentiation | Power Rule | Product Rule | Quotient Rule | Chain Rule | Derivative of Polynomial Functions | Derivative of Trigonometric Functions | Derivative of Exponential Functions | Derivative of Logarithmic Functions | Derivative of Inverse Trigonometric Functions | Higher Order Derivatives | Implicit Differentiation | Logarithmic Differentiati a tive of Hyperbolic Functions | Derivative of Inverse Hyperbolic Functio n | Applications of Derivatives | Tangent and Normal | Increasing and Decreasing Functions | Maxima and Minima | Rolle’s Theorem | Mean Value Theorem | L'Hôpital's Rule | Differentiability and Continuity | Differentiation of Composite Functions | Differentiation of Piecewise Functions | Differentiation under the Integral Sign | Differentiation of Multivariable Functions | Partial Derivatives | Directional Derivatives | Implicit Function Theorem | Optimization Problems | Related Rates Problems | Curve Sketching Using Derivatives | Differentiation in Physics and Engineering. #higherorderderivatives
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---------------------
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JEE MAINS 2025 JEE MAINS 2025 ( 3 April – SHIFT 1 )
JEE MAINS 2024 ( 24 Jan – SHIFT 1 )
Q) If 2sin^3 𝑥+sin2𝑥cos𝑥+4sin𝑥−4=0 has exactly
3 solutions in the interval [0,n𝜋/2],n∈N, then the roots
of the equation 𝑥^2+𝑛𝑥+(𝑛−3)=0 belong to :
(1) (0,∞)(2) (−∞,0)(3) (−√17/2,√17/2)(4) Z
Видео The value of 36(4cos^2 9^∘−1)(4cos^2 27^∘−1) (4cos^2 81^∘−1)(4cos^2 243^∘−1) #maths #jee #jee2026 канала Shivang Maths Academy JEE
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