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YouTubecodematrixvishal
Fourier Series Explained Through Beautiful Mathematical Shapes | Math Visual #maths #fourierseries
This video explores the fascinating world of Fourier Series and demonstrates how mathematics can represent complex curves and beautiful geometric patterns through combinations of simple mathematical waves. Fourier Series is one of the most important concepts in mathematics because it shows how periodic patterns can be broken into smaller ...
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Q) If 𝑠𝑖𝑛 π‘π‘œπ‘‘^(βˆ’1) (π‘₯+1)]=π‘π‘œπ‘ (tan^(βˆ’1) π‘₯), π‘‘β„Žπ‘’π‘› 𝑓𝑖𝑛𝑑 π‘₯.#class12maths #shivang
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Q) If 𝑠𝑖𝑛 π‘π‘œπ‘‘^(βˆ’1) (π‘₯+1)]=π‘π‘œπ‘ (tan^(βˆ’1) π‘₯), π‘‘β„Žπ‘’π‘› 𝑓𝑖𝑛𝑑 π‘₯.#class12maths #shivang
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Q) Let f: 𝑅_+ β†’ [-5, ∞) be defined as f(x) = γ€–9π‘₯γ€—^2+6π‘₯βˆ’5, where 𝑅_+ is the set of al non-negat
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Q) Let f: 𝑅_+ β†’ [-5, ∞) be defined as f(x) = γ€–9π‘₯γ€—^2+6π‘₯βˆ’5, where 𝑅_+ is the set of al non-negat
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Q) If 𝑠𝑖𝑛 π‘π‘œπ‘‘^(βˆ’1) (π‘₯+1)]=π‘π‘œπ‘ (tan^(βˆ’1) π‘₯), π‘‘β„Žπ‘’π‘› 𝑓𝑖𝑛𝑑 π‘₯.#class12maths #shivang
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Q) If 𝑠𝑖𝑛 π‘π‘œπ‘‘^(βˆ’1) (π‘₯+1)]=π‘π‘œπ‘ (tan^(βˆ’1) π‘₯), π‘‘β„Žπ‘’π‘› 𝑓𝑖𝑛𝑑 π‘₯.#class12maths #shivang
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Q) Let f: 𝑅_+ β†’ [-5, ∞) be defined as f(x) = γ€–9π‘₯γ€—^2+6π‘₯βˆ’5, where 𝑅_+ is the set of al non-negat
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Q) Prove that cos(sin^(βˆ’1) 3/5+cot^(βˆ’1) 3/2) =6/(5√13) #cbsemaths #class12maths #maths #cbse2027
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Q) Check whether function f(x) defined as f(π‘₯)={((|π‘₯βˆ’3|)/(2(π‘₯βˆ’3)), π‘₯=3 (π‘₯βˆ’6)/6,π‘₯β‰₯3) Is
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Q) The value of π‘˜ for which the function 𝑓(π‘₯)={(π‘₯^2 sin 1/π‘₯, π‘₯β‰ 0 π‘˜(π‘₯+1), π‘₯=0) is a continuo
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Q) If 𝑓(π‘₯)={(sinπ‘₯/π‘₯+cosπ‘₯, π‘₯β‰ 0 π‘˜, π‘₯=0) is continuous at π‘₯=0, then the value of π‘˜ is :
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Q) Simplify: 𝐜𝐨𝐬^(βˆ’πŸ) 𝐱+𝐜𝐨𝐬^(βˆ’πŸ) [𝐱/𝟐+√(πŸ‘βˆ’πŸ‘π±^𝟐 )/𝟐]; 𝟏/πŸβ‰€π±β‰€πŸ #cbsemaths #maths
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Q) If 𝑓(π‘₯)={ ((π‘₯^2βˆ’4π‘₯βˆ’5)/(π‘₯+1), π‘₯β‰ βˆ’1 π‘˜,&π‘₯=βˆ’1 is continuous at π‘₯=βˆ’1, then the value of π‘˜ i
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Q) If 𝑓(π‘₯)={((1βˆ’sin^3 π‘₯)/(3cos^2 π‘₯), for π‘₯β‰ πœ‹/2 π‘˜, for π‘₯=πœ‹/2) is continuous at π‘₯=πœ‹/2, t
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Q) Domain of 𝑠𝑖𝑛^(βˆ’1) (2π‘₯^2βˆ’3) is (A) (βˆ’1,0)βˆͺ(1,√2)(B) (βˆ’βˆš2,βˆ’1)βˆͺ(0,1)(C) [βˆ’βˆš2,βˆ’1]βˆͺ[1,√2](D) (βˆ’
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Q) Show that the function 𝑓(π‘₯)={(cosπ‘₯/(βˆ’π‘₯+πœ‹/2), π‘₯β‰ πœ‹/2 1, π‘₯=πœ‹/2 is continuous at x=πœ‹/2.
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