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Sav [38]
4 years ago
10

Find the component form of -u -v given that u=<-5,6> and v=<7,-3>

Mathematics
1 answer:
Leokris [45]4 years ago
4 0

Answer:

C

Step-by-step explanation:

We need to find -u -v

If we have a vector <a,b>, the vector -<a,b> would be <-a,-b>

So we have:

u=<-5,6> and v=<7,-3>

Thus,

-u - v = -<-5,6> - <7,-3>

= <5,-6> + <-7,3>

Whenever we are adding two vectors, we follow the rule shown below:

<a,b> + <c,d> = <a+c, b+d>

Thus, we simplify:

<5,-6> + <-7,3> = <5-7, -6+3> = <-2,-3>

Answer choice C is right.

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Forty is no greater than the difference of a number and 2
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This can be written as:
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"No greater than" does not necessarily mean less than, but it just means it cannot go over. So equal to or less than.

"The difference of a number and 2" can be represented as "n - 2"

If you were to solve this inequality, you would end up getting:
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