If 24 ∫₀^{π/4} ( sin|4x − π/12| + ⌊2 sin x⌋ ) dx = 2π + α, where ⌊ ⌋ denotes the greatest integer..

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Q) If 24∫_0^(𝜋/4) (sin|4𝑥−𝜋/12|+[2sin𝑥])𝑑𝑥=2𝜋+𝛼, where [⋅] denotes the greatest integer function, Q) If 24∫_0^(𝜋/4) (sin|4𝑥−𝜋/12|+[2sin𝑥])𝑑𝑥=2𝜋+𝛼, where [⋅] denotes the greatest integer function,
If 24 (sin|4x-π/12|+ [2sinx]) dx = 2π+α , where [ ] denotes the greatest integer function, then α If 24 (sin|4x-π/12|+ [2sinx]) dx = 2π+α , where [ ] denotes the greatest integer function, then α
If 24 (sin|4x-π/12|+ [2sinx]) dx = 2π+α ,where [ ] denotes the greatest integer function, then α is If 24 (sin|4x-π/12|+ [2sinx]) dx = 2π+α ,where [ ] denotes the greatest integer function, then α is
If 24 int_0 to pi/4 sin|4x-pi/12| +[2sinx] dx =2pi + alpha ,then alpha is equal to @mathsclass9033 If 24 int_0 to pi/4 sin|4x-pi/12| +[2sinx] dx =2pi + alpha ,then alpha is equal to @mathsclass9033
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This is a very famous limit This is a very famous limit