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diamong [38]
3 years ago
11

Simplifique A6,n + A4,n-2 ____________ A5,n-1 + A3,n-3

Mathematics
1 answer:
Triss [41]3 years ago
3 0

Answer:

\frac{n-1}{n-2}

Step-by-step explanation:

Given  

\frac{n+n-2}{n-1+n-3}

Then simplify the numerator as

n+n-2 = 2n-2

Also simplify the denominator as

n-1+n-3 = 2n-4

Rewrite as

\frac{2n-2}{2n-4}\\ \\\\\frac{2(n-1)}{2(n-2)}

cancel 2/2 to get 1 and remain with;

\frac{n-1}{n-2}

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Answer:

The answers are:

  • 2u = <10,2>
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Step-by-step explanation:

Given vectors are:

u = <5,1>

v = <6,2>

The vectors are given in the form of ordered pairs, the operations can be applied on the coordinates of ordered pairs

Now,

2u = 2(5,1) = (10,2)

-3v = -3(6,2) = (-18,-6)

Now we have to add two vectors

In order to add two vectors, their respective coordinates are added:

So,

u+v = (5,1) + (6,2)\\= (5+6, 1+2)\\=(11,3)

And

3u-4v = 3(5,1) - 4(6,2)\\= (15,3) - (24,8)\\= (15-24, 3-8)\\=(-9, -5)

Hence,

The answers are:

  • 2u = <10,2>
  • -3u = <-18,-6>
  • u+v = <11,3>
  • 3u-4v = <-9,-5>
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