Multivariable CalculusChallengeChange of Variables & the Jacobian ShareChange of Variables & the Jacobian · Challenge problemLet TTT be the tetrahedron x≥0x \ge 0x≥0, y≥0y \ge 0y≥0, z≥0z \ge 0z≥0, x+y+z≤1x + y + z \le 1x+y+z≤1. Evaluate ∭Te(x+y+z)3 dV\displaystyle\iiint_T e^{(x + y + z)^3}\,dV∭Te(x+y+z)3dV.Check Show answer Walk through it step by step Practice more like this Review this concept