Solved

Find the Integral Ds, Where C Is the First

Question 35

Multiple Choice

Find the integral Find the integral ds, where C is the first octant portion of the curve of intersection of the cylinder x<sup>2</sup> + (y - 1) <sup>2</sup> = 1 and the plane x + z = 1. A) (1 - 2 ) B) (1 - 2 ) C) (2 - 1) D) (2 - 1) E) 0 ds, where C is the first octant portion of the curve of intersection of the cylinder x2 + (y - 1) 2 = 1 and the plane x + z = 1.


A) Find the integral ds, where C is the first octant portion of the curve of intersection of the cylinder x<sup>2</sup> + (y - 1) <sup>2</sup> = 1 and the plane x + z = 1. A) (1 - 2 ) B) (1 - 2 ) C) (2 - 1) D) (2 - 1) E) 0 (1 - 2 Find the integral ds, where C is the first octant portion of the curve of intersection of the cylinder x<sup>2</sup> + (y - 1) <sup>2</sup> = 1 and the plane x + z = 1. A) (1 - 2 ) B) (1 - 2 ) C) (2 - 1) D) (2 - 1) E) 0 )
B) Find the integral ds, where C is the first octant portion of the curve of intersection of the cylinder x<sup>2</sup> + (y - 1) <sup>2</sup> = 1 and the plane x + z = 1. A) (1 - 2 ) B) (1 - 2 ) C) (2 - 1) D) (2 - 1) E) 0 (1 - 2 Find the integral ds, where C is the first octant portion of the curve of intersection of the cylinder x<sup>2</sup> + (y - 1) <sup>2</sup> = 1 and the plane x + z = 1. A) (1 - 2 ) B) (1 - 2 ) C) (2 - 1) D) (2 - 1) E) 0 )
C) Find the integral ds, where C is the first octant portion of the curve of intersection of the cylinder x<sup>2</sup> + (y - 1) <sup>2</sup> = 1 and the plane x + z = 1. A) (1 - 2 ) B) (1 - 2 ) C) (2 - 1) D) (2 - 1) E) 0 (2 Find the integral ds, where C is the first octant portion of the curve of intersection of the cylinder x<sup>2</sup> + (y - 1) <sup>2</sup> = 1 and the plane x + z = 1. A) (1 - 2 ) B) (1 - 2 ) C) (2 - 1) D) (2 - 1) E) 0 - 1)
D) Find the integral ds, where C is the first octant portion of the curve of intersection of the cylinder x<sup>2</sup> + (y - 1) <sup>2</sup> = 1 and the plane x + z = 1. A) (1 - 2 ) B) (1 - 2 ) C) (2 - 1) D) (2 - 1) E) 0 (2 Find the integral ds, where C is the first octant portion of the curve of intersection of the cylinder x<sup>2</sup> + (y - 1) <sup>2</sup> = 1 and the plane x + z = 1. A) (1 - 2 ) B) (1 - 2 ) C) (2 - 1) D) (2 - 1) E) 0 - 1)
E) 0

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