Let ∫x³ sin x dx=g(x)+c If 8(g(π/2)+g'(π/2))=απ³+βπ²+γ α β γ ∈ Ζ then α+β-γ equals

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Let ∫▒〖x^3 sinx dx〗 = g(x) + C, where C is the constant of integration. If 8(g(π/2)+g'(π/2)

∫x³sinxdx=g(x)+C. if 8(g(π/2)+g’(π/2))=απ³+βπ²+γ, α,β,γ∈ Z Then α + β - γ equals: #jeemains

JEE Mains PYQ | Indefinite Integration | ∫▒〖x^3 sin⁡x 〗 dx=g(x)+C then 8(g(π/2)+g′(π/2))=απ^3+βπ^2

Let integration of 𝑥^3 sin⁡𝑥 𝑑𝑥= g(x)+C, then 𝛼+𝛽-𝛾= equals to/JEE MAIN -2025/Integrals

Let integration of 𝑥^3 sin⁡𝑥 𝑑𝑥= g(x)+C, then 𝛼+𝛽-𝛾= equals to/JEE MAIN -2025/Integrals

Q) Let ∫ 𝑥^3 sin𝑥 𝑑x =g(𝑥)+𝐶, I𝑓 8(𝑔(𝜋/2)+𝑔^′ (𝜋/2))=𝑎𝜋^3+𝛽𝜋^2+𝛾,𝛼,𝛽,𝛾∈ZThen 𝛼+𝛽−𝛾 equals

Integral of x/sinx from 0 to π/2

Let ∫▒〖x^3 sinx dx〗 = g(x) + C, where C is the constant of integration. If 8(g(π/2)+g'(π/2) )= απ^3