a = 2i - j + k, b = i - 3j - 5k. Find the vector c such that a, b and c form the sides of a triangle.
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Answered by
83
ANSWER: c = 3i - 4j - 4k
Given vectors are
a = 2i - j + k,
b = i - 3j - 5k
The vector "c" must be such a vector that these three vectors form the sides of a triangle.
The third vector can be found by the Triangle Law of Addition of Vectors which states that If two vectors are represented by the two sides of a triangle, then the third side is equal to the sum of these vectors.
It is same as Head to Tail rule.
So
c = a + b
c = 2i - j + k + i - 3j - 5k
c = 3i - 4j - 4k
Answered by
16
Answer:
3i-4j-4k is answer
Step-by-step explanation:
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