Answer:
Solution:
Step 1. In three dimensional co-ordiante system, the plane prependicular to x axis can be written as x = a. Hence, the plane containing the circle centered at (9, -2, 1) is in the plane x = 9.
Step 2. So, in the plane x = 9, circle with radius r = 4 and center (x0 = 9, yo = -2, z0 = 1) is,
(y - y0)2 + (z - z0)2 = r2
(y - (-2))2 + (z - 1)2 = 42
(y + 2)2 + (z - 1)2 = 42
Step 3. Therefore, 4th Option is correct.
QUESTION 3 The circle of radius 4 centered at the point (9,-2, 1) and lying in...
QUESTION 26 The circle of radius 4 centered at the point (9,-2,1) and lying in a plane perpendicular to the x-axis has equation OA (z - 1)2 + (y-0)2 = 42,2=-10 OB ** (y + 2)2 + (z - 1)2 = 42,x=9 SC_2+() 2 = 4, x = 9 100 (x + 2)2 +(2-1)2 = 42, y+z=-10 O
QUESTION 7 € The circle of radius 4 centered at the point (9,-2.1) and lying in a plane perpendicular lo the x-axis has equation O^ (z – 1)2 + (y – 0)2 = 42, z = -10 OB. (v) + (%)2 +1 = 42 OC (y + 2)2 + (z – 1)2 = 42, y+z=-10 oo + ) = 4?, =9 OE. (y + 2)2 + (z – 1)2 = 42,x=9
saneduwbars/assessmentakaunchs course assessment_id=9142 18course_id=_11448_18.content_id=_118148_1&step=null emaining Time 31 minutes 50 seconds. Question Completion Status 6 points QUESTIONS The circle of radius 4 centered at the point (9, -2.1) and lying in a plane perpendicular to the x-axis has equation OA (z - 1)2 + (y – 0)2 = 42, z = -10 (y + 2)2 + (z – 1)2 = 4+,x=9 .) ² + 1 = 12 Son Sant to the Save All Armers to see allan
A circle is centered at the point ( - 2, 4) and has a radius of 6 units a. Which points on the circle have an x-coordinate of 0? (Your answer should be a list of points, such as "(1,1), (2,4)". Preview (0,9.66),(0,1.66) b. Which points (2,4)".) on the circle have a y-coordinate of 0? (Your answer should be a list of points, such as "(1,1), (2.47,0),(-2.47,0 Preview equation for the graph of this circle. c. Write an Preview (X+2)^2+(y-4)^2=6^2
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