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3 years ago

What is the best way to change the sentence below from active voice to passive voice?

English

2 answers:

IRISSAK [1]3 years ago

5 0

I think it's D, because that's how my teacher taught us.

Andrew [12]3 years ago

5 0

I think it's letter C

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Within a group, your role is defined as _______________. Please select the best answer from the choices provided the assignments

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Answer:

the consistent way you communicate with others in your group

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We know that the relation between the sound of a word and its meaning is arbitrary because:

enyata [817]

Answer:

We know that the relation between the sound of a word and its meaning is arbitrary because:

A. Different languages have different words that refer to the same objects/concepts.

Explanation:

There are two reasons for this answer. First, only cognates work as a kind of synonym because they come from the same origin. Second, the majority of languages don't share the same origin, rules, inspirations, and applications. Therefore different words refer to the same objects. An example is red, Rojo, aka. All of them mean red.

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Before heading off to school, Mike always eats a hearty breakfast.

PolarNik [594]

The answer is:

B) Compound

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Given the system of linear equations. Choose all of the options that could be used to solve the system using addition

myrzilka [38]

<h2>Hello!</h2>

The answer is:

The only operations that could be used to solve the system using addition are the first and the third operation.

To solve the problem, we need to check and discard each of the given option to see if the operations works to solve the system using addition, so, trying the given options.

The system of equation is:

$x+y=7\\12x+y=5$

We can see that the only way to solve the system using addition, is multiplying the first or the second equation by -1, so, we can eliminate the variable "y", let's prove that:

- First operation: Multiplying<u> the first equation</u> by -1 and add the equations together,

$x+y=7\\12x+y=5$

$x*(-1)+y*(-1)=7*(-1)\\12x+y=5$

$-x+-y=-7\\12x+y=5$

Adding the equations, we have:

$12x-x+y-y=5-7$

$11x+=5-7$

$11x+=-2$

$x=-\frac{2}{11}$

We can see that we can solve the problem using the first operation the operation.

- Third operation: Multiplying <u>the second equation</u> by -1 and add the equations together,

$x+y=7\\12x+y=5$

$x+y=7\\12x*(-1)+y*(-1)=5*(-1)$

$x+y=7\\-12x+-y=-5$

Adding the equations we have:

$-12x+x+y-y=-5+7$

$-11x=2$

$x=-\frac{2}{11}$

We can see that we can solve the problem using the third operation.

Also, we can see that in both equations the variable "y" has the same coefficient, the only operations that could work to solve the system using addition are the first and the third operation.

Have a nice day!

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3 years ago

in "on turning ten" the lines "a kind of measles of the spirit and all the dark blue speed drained out of it build toward the to

brilliants [131]

c.) Maturity

Hope this helps

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