Question #56117

Let
A=i+3j−2k
and
B=4i−2j+4k
, find
(2A+B)(˙A−2B)
-14
-21
-10
-5
1

Expert's answer

2015-11-11T00:00:49-0500

www.AssignmentExpert.com

Answer on Question #56117 – Math – Vector Calculus

Let A=i+3j-2k and B=4i-2j+4k, find (2A+B)(^A-2B)

-14

-21

-10

-5

Solution

2A=2i+6j-4k;

2B=8i-4j+8k;


(2A+B)(A2B)=(2i+6j4k+4i2j+4k)(i+3j2k8i4j+8k)=(6i+4j)(7i+7j10k)=6(7)+47+010=42+28=14.(2A+B)(A-2B) = (2i+6j-4k+4i-2j+4k)(i+3j-2k-8i-4j+8k) = (6i+4j)(-7i+7j-10k) = 6^(-7) + 4^7 + 0^10 = -42 + 28 = -14.


Answer: -14.


Need a fast expert's response?

Submit order

and get a quick answer at the best price

for any assignment or question with DETAILED EXPLANATIONS!

Comments

No comments. Be the first!
LATEST TUTORIALS
APPROVED BY CLIENTS