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The Plane X + Y + Z = 1 Slices $\le$

Question 66

Multiple Choice

The plane x + y + z = 1 slices the ball x² + y² + z² $\le$ 1 into two pieces. Find the volume of the smaller piece. (Hint: Replace the plane by a horizontal plane at the same distance from the origin.)

A) $\pi$ $The plane x + y + z = 1 slices the ball x2 + y2 + z2 \le 1 into two pieces. Find the volume of the smaller piece. (Hint: Replace the plane by a horizontal plane at the same distance from the origin.) A) \pi cubic units B) \pi cubic units C) \pi cubic units D) \pi cubic units E) \pi cubic units$ cubic units
B) $\pi$ $The plane x + y + z = 1 slices the ball x2 + y2 + z2 \le 1 into two pieces. Find the volume of the smaller piece. (Hint: Replace the plane by a horizontal plane at the same distance from the origin.) A) \pi cubic units B) \pi cubic units C) \pi cubic units D) \pi cubic units E) \pi cubic units$ cubic units
C) $\pi$ $The plane x + y + z = 1 slices the ball x2 + y2 + z2 \le 1 into two pieces. Find the volume of the smaller piece. (Hint: Replace the plane by a horizontal plane at the same distance from the origin.) A) \pi cubic units B) \pi cubic units C) \pi cubic units D) \pi cubic units E) \pi cubic units$ cubic units
D) $\pi$ $The plane x + y + z = 1 slices the ball x2 + y2 + z2 \le 1 into two pieces. Find the volume of the smaller piece. (Hint: Replace the plane by a horizontal plane at the same distance from the origin.) A) \pi cubic units B) \pi cubic units C) \pi cubic units D) \pi cubic units E) \pi cubic units$ cubic units
E) $\pi$ $The plane x + y + z = 1 slices the ball x2 + y2 + z2 \le 1 into two pieces. Find the volume of the smaller piece. (Hint: Replace the plane by a horizontal plane at the same distance from the origin.) A) \pi cubic units B) \pi cubic units C) \pi cubic units D) \pi cubic units E) \pi cubic units$ cubic units

The Plane X + Y + Z = 1 Slices ≤\le≤

Multiple Choice

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The Plane X + Y + Z = 1 Slices $\le$

Correct Answer:
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