Trigonometry (MindTap Course List)
10th Edition
ISBN:9781337278461
Author:Ron Larson
Publisher:Ron Larson
Chapter6: Topics In Analytic Geometry
Section6.6: Parametric Equations
Problem 5ECP: Write parametric equations for a cycloid traced by a point P on a circle of radius a as the circle...
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![_13. The cosine of the angle between the planes 2x – y + 2z – 3 = 0 and 3x + 2y – 6z – 11 = 0 is
(a)를
(b)를
(d) -
_14. The distance between the point (1, –3, –2) and the plane x – 4y – 3z – 2 = 0 is
(a)
(b)
()
(d)를
_15. The equation of the line in symmetric form passing thru P(2,-1,3) and parallel to the line thru Q(1,4,-6) &
R(-2,-1,5) is
x+2
(a) 프
(b) **2 = -1,
(d)
3
5.
(c)
_16. The equation of the plane passing thru P,(-1,2,–3) and perpendicular to the line
L:x = -1 - 5t, y = 1 + 2t,z = 1 – 3t is
(a) 5x – 2y + 3z – 18 = 0.
(c) 5x – 2y + 3z + 18 = 0.
(b) –5x + 2y + 3z – 18 = 0.
(d) None of these.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F89373ea3-ca4e-44dd-ba8e-a7fa14485d0f%2Faf0a652a-9a22-4515-a6aa-75d273917cbb%2Fba1d0h_processed.jpeg&w=3840&q=75)
Transcribed Image Text:_13. The cosine of the angle between the planes 2x – y + 2z – 3 = 0 and 3x + 2y – 6z – 11 = 0 is
(a)를
(b)를
(d) -
_14. The distance between the point (1, –3, –2) and the plane x – 4y – 3z – 2 = 0 is
(a)
(b)
()
(d)를
_15. The equation of the line in symmetric form passing thru P(2,-1,3) and parallel to the line thru Q(1,4,-6) &
R(-2,-1,5) is
x+2
(a) 프
(b) **2 = -1,
(d)
3
5.
(c)
_16. The equation of the plane passing thru P,(-1,2,–3) and perpendicular to the line
L:x = -1 - 5t, y = 1 + 2t,z = 1 – 3t is
(a) 5x – 2y + 3z – 18 = 0.
(c) 5x – 2y + 3z + 18 = 0.
(b) –5x + 2y + 3z – 18 = 0.
(d) None of these.
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