Vector you equals (-3,8), and vector v=(-14,6) match each vector operation with the magnitude of its resultant vector
drag the tiles to the boxes to form the correct pairs not all tiles will be used ​

Vector You Equals (-3,8), And Vector V=(-14,6) Match Each Vector Operation With The Magnitude Of Its

Answers

Answer 1

Answer:

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Step-by-step explanation:

Vector You Equals (-3,8), And Vector V=(-14,6) Match Each Vector Operation With The Magnitude Of Its
Answer 2

The magnitude of given operations of vectors are found.

What are Vectors?

Vectors are quantities which are having the independent properties of magnitude as well as direction.

Given that,

u = (-3, 8) and v = (-14, 6)

3u = (-9, 24) and 2v = (-28, 12)

3u - 2v = (-9+28, 24-12) = (19, 12)

Magnitude of 3u - 2v = [tex]\sqrt{19^2+12^2}[/tex] = [tex]\sqrt{505}[/tex] units

2u = (-6, 16) and 3v = (-42, 18)

2u - 3v = (36, -2)

Magnitude = [tex]\sqrt{36^2+(-2)^2}[/tex] = [tex]\sqrt{1300}[/tex] units

u = (-3, 8) and 4v = (-56, 24)

u + 4v = (-59, 32)

Magnitude = [tex]\sqrt{(-59)^2+32^2}[/tex] = [tex]\sqrt{4505}[/tex] units

5u = (-15, 40) and v = (-14, 6)

5u - v = (-1, 34)

Magnitude = [tex]\sqrt{1157}[/tex] units

7u = (-21, 56) and 2v = (-28, 12)

7u - 2v = (7, 44)

Magnitude = [tex]\sqrt{1985}[/tex] units.

Hence the magnitude of vectors are found.

Learn more about Vectors here :

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Related Questions

3r + 6y - 2z = -6 2x + y + 4z = 19 -5x - 2y+8z = 62
solve each system of equations​

Answers

For the first equation
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