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Use the Transformation X = Au, Y = Bv, Z $\pi$

Question 72

Multiple Choice

Use the transformation x = au, y = bv, z = cw (where a, b, c are positive constants) to evaluate the triple integral of z over the first-octant region bounded by the coordinate planes and the ellipsoid $Use the transformation x = au, y = bv, z = cw (where a, b, c are positive constants) to evaluate the triple integral of z over the first-octant region bounded by the coordinate planes and the ellipsoid A) B) C) a c D) bc E) \pi ab$

A) $Use the transformation x = au, y = bv, z = cw (where a, b, c are positive constants) to evaluate the triple integral of z over the first-octant region bounded by the coordinate planes and the ellipsoid A) B) C) a c D) bc E) \pi ab$ $Use the transformation x = au, y = bv, z = cw (where a, b, c are positive constants) to evaluate the triple integral of z over the first-octant region bounded by the coordinate planes and the ellipsoid A) B) C) a c D) bc E) \pi ab$ $Use the transformation x = au, y = bv, z = cw (where a, b, c are positive constants) to evaluate the triple integral of z over the first-octant region bounded by the coordinate planes and the ellipsoid A) B) C) a c D) bc E) \pi ab$
B) $Use the transformation x = au, y = bv, z = cw (where a, b, c are positive constants) to evaluate the triple integral of z over the first-octant region bounded by the coordinate planes and the ellipsoid A) B) C) a c D) bc E) \pi ab$ $Use the transformation x = au, y = bv, z = cw (where a, b, c are positive constants) to evaluate the triple integral of z over the first-octant region bounded by the coordinate planes and the ellipsoid A) B) C) a c D) bc E) \pi ab$ $Use the transformation x = au, y = bv, z = cw (where a, b, c are positive constants) to evaluate the triple integral of z over the first-octant region bounded by the coordinate planes and the ellipsoid A) B) C) a c D) bc E) \pi ab$
C) $Use the transformation x = au, y = bv, z = cw (where a, b, c are positive constants) to evaluate the triple integral of z over the first-octant region bounded by the coordinate planes and the ellipsoid A) B) C) a c D) bc E) \pi ab$ $Use the transformation x = au, y = bv, z = cw (where a, b, c are positive constants) to evaluate the triple integral of z over the first-octant region bounded by the coordinate planes and the ellipsoid A) B) C) a c D) bc E) \pi ab$ a $Use the transformation x = au, y = bv, z = cw (where a, b, c are positive constants) to evaluate the triple integral of z over the first-octant region bounded by the coordinate planes and the ellipsoid A) B) C) a c D) bc E) \pi ab$ c
D) $Use the transformation x = au, y = bv, z = cw (where a, b, c are positive constants) to evaluate the triple integral of z over the first-octant region bounded by the coordinate planes and the ellipsoid A) B) C) a c D) bc E) \pi ab$ $Use the transformation x = au, y = bv, z = cw (where a, b, c are positive constants) to evaluate the triple integral of z over the first-octant region bounded by the coordinate planes and the ellipsoid A) B) C) a c D) bc E) \pi ab$ $Use the transformation x = au, y = bv, z = cw (where a, b, c are positive constants) to evaluate the triple integral of z over the first-octant region bounded by the coordinate planes and the ellipsoid A) B) C) a c D) bc E) \pi ab$ bc
E) $Use the transformation x = au, y = bv, z = cw (where a, b, c are positive constants) to evaluate the triple integral of z over the first-octant region bounded by the coordinate planes and the ellipsoid A) B) C) a c D) bc E) \pi ab$ $\pi$ ab $Use the transformation x = au, y = bv, z = cw (where a, b, c are positive constants) to evaluate the triple integral of z over the first-octant region bounded by the coordinate planes and the ellipsoid A) B) C) a c D) bc E) \pi ab$