Find the two unit vectors perpendicular to ã' = (1, 3, -2) and 7 = (0,1,2).
- -- The vectors ã and to represent two edges of the parallegram. a) Find the an angle o = ? (6) Find any vector with a magnitude 3 in the direction perpendicular to the paralleglogram. ă = 67+4 b=49-3
6) Determine if vectors ã and are perpendicular to each other, prove they are using the Dot Product (show work) ā= (-60 m)X + (30 m)) + (20 m)2 b =(+4 m)X + (+2 m)9+ (+9 m)2
Question 5 Find the unit vector perpendicular to each of the vectors 2i-j + k and 3计4f-k, where i,j, k are the mutually perpendicular unit vectors. Calculate the sine of the angle between the two vectors.
4. What are the two unit vectors perpendicular to 2 and 2? which vector is in the direction of the cross product × 2? 3] L1
Find two unit vectors orthogonal to both 1 = (4, 2, 4) and 7 (0,3, 8). Enter the two vectors in the form <a,b,c>, separated by commas. All the components should be in exact form (i.e. no decimal entries allowed). unit vectors = Submit Question
Find two unit vectors orthogonal to both ü = (2, -2, -3) and (0,3,6). unit vectors
(1 point) In each part, find the two unit vectors in R2 that satisfy the given conditions. 1. The two unit vectors parallel to the line y = -(5x+3) are <1/sqrt(26),-5/sqrt(26)> and <-1/sqrt(26),5/sqrt(26)> 2. The two unit vectors parallel to the line 3x + 6y = 1 are <1/sqrt(5/4),-1/(2(sqrt(5/4))> and <-1/sqrt(5/4),1/(2(sqrt(5/4)))> 3. The two unit vectors perpendicular to the line y = 2x + 3 are <sqrt(575,2sqrt(5)/5> and <-sqrt(5)/5,-2 sqrt(5)/5>
What are the two unit vectors perpendicular to 11 and 1 5. which vector is in the direction of the cross product l' × | i ?
Two vectors are given by A = 3 i + 6 ſ and B = -1 1 + 2 ſ. (a) Find AXB. Ã (b) Find the angle between A and B.
(1 point) Find a non-zero vector x perpendicular to the vectors 1 3 -10 ✓= and ủ -3 2 2 =