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GaryK [48]
3 years ago
6

Name the poetic device used in the line, 'Did you finish your homework?, Did you tidy your room?

English
1 answer:
masha68 [24]3 years ago
7 0

Answer:

The full question is:

Name the poetic device used in the line

'Did you finish your homework, Amanda? '

'Did you tidy your room, Amanda? '

'I thought I told you to clean your shoes, Amanda!'

Explanation:

Tidy means to arrange in order and neatly.

Amanda is currently being given some information about whether she has completed her schoolwork, or cleaned up her room and furthermore whether she has cleaned her shoes. These directions denotes a move from the guidelines given before. Presently, Amanda is being trained about the things that are related to her environment. The example of guidelines clarifies that every part of her is identified with addressing and appropriate direction. She is being trained for each easily overlooked detail, causing her to lose each part of hers. Her honesty is inevitably getting lost with the passage of time. The manner in which these directions are conveyed brings up the normal idea of these exercises. Her name being called again with an exclamation mark demonstrates that her parents appear to be getting impatient and upset with her. They are defenseless in bringing right 'perception' to this young lady as she isn't paying legitimate regard to the directions given by them.

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3 years ago
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.

<h2>Why?</h2>

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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