Let ∫x3sin⁡xdx=g(x)+C, where C is the constant of integration.If 8g2+g'2=3+2+,,,∈Z, Then +- 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 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
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How REAL Men Integrate Functions How REAL Men Integrate Functions
Let ∫x³ sin x dx=g(x)+c If 8(g(π/2)+g 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