8*. Suppose that a vector in R° has a head at (2,-3,6) and a tail at (5,3,4). Write this vector in standard notation. Then draw the vector in standard notation in R 7 and c = 9. Let a 4 (a) Compute a, 3a, and -2a, and draw each vector in the same xy-plane. |(b) Compute a plane (but a different one from the one you drew for (a). How are the vectors a -b and b - a -b, -b, and b - a, and draw the vectors a, b, a b, a - b, and b - a in the same xy- a related? (c) Compute -2c and 3a - 2c, and draw the vectors a, c, 3a, -2c, and 3a - 2c in the same xy-plane (but a different one from the one you drew for (a) and (b))
8*. Suppose that a vector in R° has a head at (2,-3,6) and a tail at (5,3,4). Write this vector in standard notation. Then draw the vector in standard notation in R 7 and c = 9. Let a 4 (a) Compute a, 3a, and -2a, and draw each vector in the same xy-plane. |(b) Compute a plane (but a different one from the one you drew for (a). How are the vectors a -b and b - a -b, -b, and b - a, and draw the vectors a, b, a b, a - b, and b - a in the same xy- a related? (c) Compute -2c and 3a - 2c, and draw the vectors a, c, 3a, -2c, and 3a - 2c in the same xy-plane (but a different one from the one you drew for (a) and (b))
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.4: The Dot Product
Problem 46E
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Question 9 please
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Step 1
a)
Compute a, 3a and -2a as follows.
Step 2
Draw a, 3a and -2a in xy coordinates as shown in below figure.
Step 3
b) Compute a + b, a - b and b - a as follows.
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