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Given the points P1(-2, 1, 3) and P2(2,-1, 3), determine the coordinates of point P3 on the y-axis that is equidistant from these two points 1. (A) (0,1.0) (B) (1.0.0) (C) (0,0,0) (D) (0,2.0) (E) (0,-1,0) (F) (0.-2.0) Given

Given the points P1(-2, 1, 3) and P2(2,-1, 3), determine the coordinates of point P3 on the y-axis that is equidistant from these two points 1. (A) (0,1.0) (B) (1.0.0) (C) (0,0,0) (D) (0,2.0) (E) (0,-1,0) (F) (0.-2.0) Given

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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1. Given the points P1(-2, 1,3) and P2(2,-1, 3), determine the coordinates of point P3 on the y-axis that is equidistant from these two points. (A) (0,1.0) (B) (1.0,0) (C) (0,0,0) (0,-1,0) (D) (0,2.0) (E) (F) (0,-2,0) 2. Given ||||- V5 and A2+9 if the vector component of B orthogonal to A is 2-9+2,then B can be one of the following (A) 22-2 (B) -29 +2 (C) 29+2 (D) 2-22 (E) 2+22 (F) 28+ 2 3. The vector projection of A - 3- ý onto B-32 is (A) 38 35 -39 (B) (C) - 38 (D) (E) 3+3ý (F) No answer is correct. At a certain point, B=2a2 + 49 if viewed in another coordinate system it is B= 6p + 22. Possible 4. values of a are %3D (A) tV3 (B) +4 (C) t2V3 (D) +0.5 (E) 土3 (F) 5. The line resulted from the intersection of o = 1/4 surface with p = V2 surface can be written as !! (A) F(t)= &+9+t9 (B) F(t)= & + 29 + t2 (C) 7(t)= 2+9+t2 (D) F(t) = 2 + 9 + t2 (F) 7(t)= t2 (E) F(t)= 22+9+ t2
Transcribed Image Text:1. Given the points P1(-2, 1,3) and P2(2,-1, 3), determine the coordinates of point P3 on the y-axis that is equidistant from these two points. (A) (0,1.0) (B) (1.0,0) (C) (0,0,0) (0,-1,0) (D) (0,2.0) (E) (F) (0,-2,0) 2. Given ||||- V5 and A2+9 if the vector component of B orthogonal to A is 2-9+2,then B can be one of the following (A) 22-2 (B) -29 +2 (C) 29+2 (D) 2-22 (E) 2+22 (F) 28+ 2 3. The vector projection of A - 3- ý onto B-32 is (A) 38 35 -39 (B) (C) - 38 (D) (E) 3+3ý (F) No answer is correct. At a certain point, B=2a2 + 49 if viewed in another coordinate system it is B= 6p + 22. Possible 4. values of a are %3D (A) tV3 (B) +4 (C) t2V3 (D) +0.5 (E) 土3 (F) 5. The line resulted from the intersection of o = 1/4 surface with p = V2 surface can be written as !! (A) F(t)= &+9+t9 (B) F(t)= & + 29 + t2 (C) 7(t)= 2+9+t2 (D) F(t) = 2 + 9 + t2 (F) 7(t)= t2 (E) F(t)= 22+9+ t2
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