Solved

Let Ω Be the Differential 3-Form Be $\pi$

Question 74

Multiple Choice

Let Ω be the differential 3-form $Let Ω be the differential 3-form be the 4-dimensional ball of radius α in R4 ; that is (a) Use the generalized Stokes's Theorem to evaluate (b) Use part (a) to find the 4-volume of the ball. Hint: You may use symmetry and the transformation , . A) 4 \pi B) C) D) 2 E) \pi$ be the 4-dimensional ball of radius α in R⁴ ; that is
$Let Ω be the differential 3-form be the 4-dimensional ball of radius α in R4 ; that is (a) Use the generalized Stokes's Theorem to evaluate (b) Use part (a) to find the 4-volume of the ball. Hint: You may use symmetry and the transformation , . A) 4 \pi B) C) D) 2 E) \pi$
(a) Use the generalized Stokes's Theorem to evaluate $Let Ω be the differential 3-form be the 4-dimensional ball of radius α in R4 ; that is (a) Use the generalized Stokes's Theorem to evaluate (b) Use part (a) to find the 4-volume of the ball. Hint: You may use symmetry and the transformation , . A) 4 \pi B) C) D) 2 E) \pi$
(b) Use part (a) to find the 4-volume of the ball.
Hint: You may use symmetry and the transformation , .
$Let Ω be the differential 3-form be the 4-dimensional ball of radius α in R4 ; that is (a) Use the generalized Stokes's Theorem to evaluate (b) Use part (a) to find the 4-volume of the ball. Hint: You may use symmetry and the transformation , . A) 4 \pi B) C) D) 2 E) \pi$

A) 4 $\pi$ $Let Ω be the differential 3-form be the 4-dimensional ball of radius α in R4 ; that is (a) Use the generalized Stokes's Theorem to evaluate (b) Use part (a) to find the 4-volume of the ball. Hint: You may use symmetry and the transformation , . A) 4 \pi B) C) D) 2 E) \pi$
B) $Let Ω be the differential 3-form be the 4-dimensional ball of radius α in R4 ; that is (a) Use the generalized Stokes's Theorem to evaluate (b) Use part (a) to find the 4-volume of the ball. Hint: You may use symmetry and the transformation , . A) 4 \pi B) C) D) 2 E) \pi$ $Let Ω be the differential 3-form be the 4-dimensional ball of radius α in R4 ; that is (a) Use the generalized Stokes's Theorem to evaluate (b) Use part (a) to find the 4-volume of the ball. Hint: You may use symmetry and the transformation , . A) 4 \pi B) C) D) 2 E) \pi$ $Let Ω be the differential 3-form be the 4-dimensional ball of radius α in R4 ; that is (a) Use the generalized Stokes's Theorem to evaluate (b) Use part (a) to find the 4-volume of the ball. Hint: You may use symmetry and the transformation , . A) 4 \pi B) C) D) 2 E) \pi$
C) $Let Ω be the differential 3-form be the 4-dimensional ball of radius α in R4 ; that is (a) Use the generalized Stokes's Theorem to evaluate (b) Use part (a) to find the 4-volume of the ball. Hint: You may use symmetry and the transformation , . A) 4 \pi B) C) D) 2 E) \pi$ $Let Ω be the differential 3-form be the 4-dimensional ball of radius α in R4 ; that is (a) Use the generalized Stokes's Theorem to evaluate (b) Use part (a) to find the 4-volume of the ball. Hint: You may use symmetry and the transformation , . A) 4 \pi B) C) D) 2 E) \pi$ $Let Ω be the differential 3-form be the 4-dimensional ball of radius α in R4 ; that is (a) Use the generalized Stokes's Theorem to evaluate (b) Use part (a) to find the 4-volume of the ball. Hint: You may use symmetry and the transformation , . A) 4 \pi B) C) D) 2 E) \pi$
D) 2 $Let Ω be the differential 3-form be the 4-dimensional ball of radius α in R4 ; that is (a) Use the generalized Stokes's Theorem to evaluate (b) Use part (a) to find the 4-volume of the ball. Hint: You may use symmetry and the transformation , . A) 4 \pi B) C) D) 2 E) \pi$ $Let Ω be the differential 3-form be the 4-dimensional ball of radius α in R4 ; that is (a) Use the generalized Stokes's Theorem to evaluate (b) Use part (a) to find the 4-volume of the ball. Hint: You may use symmetry and the transformation , . A) 4 \pi B) C) D) 2 E) \pi$
E) $Let Ω be the differential 3-form be the 4-dimensional ball of radius α in R4 ; that is (a) Use the generalized Stokes's Theorem to evaluate (b) Use part (a) to find the 4-volume of the ball. Hint: You may use symmetry and the transformation , . A) 4 \pi B) C) D) 2 E) \pi$ $\pi$ $Let Ω be the differential 3-form be the 4-dimensional ball of radius α in R4 ; that is (a) Use the generalized Stokes's Theorem to evaluate (b) Use part (a) to find the 4-volume of the ball. Hint: You may use symmetry and the transformation , . A) 4 \pi B) C) D) 2 E) \pi$

Correct Answer:

Verified

Unlock this answer now
Get Access to more Verified Answers free of charge

Let Ω Be the Differential 3-Form Be π\piπ

Let Ω Be the Differential 3-Form Be $\pi$