Evaluate dxdydz by(x+y+z+1)^3 where V is the region bounded by x=0, y=0, z=0 and x+y+z=1

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#Evaluate_∭_𝑉▒𝑑𝑧𝑑𝑦𝑑𝑥/〖(𝑥+𝑦+𝑧+1)〗^3 where 𝑉 is the region bounded by 𝑥=0;𝑦=0;𝑧=0 and 𝑥+𝑦+𝑧=1.

TRIPLE INTEGRAL: Evaluate ∫∫∫ (x+y+z)dxdydz

TRIPLE INTEGRAL: Evaluate ∫∫∫(x+y+z)dxdydz

Evaluate ∫∫∫dxdydz/(1+x+y+z) where D is the region bounded by the planes x=0,y=0 and x+y+z=1

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