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pochemuha
3 years ago
11

I am writing with a complaint about the disrepair of River Creek Blvd. As a longtime resident of Bluff Point, I have noticed thi

s road becoming increasingly dangerous, including potholes, crumbling curbs, and worn paint on the lane lines and crosswalks, especially at the intersection of Sam Houston St. I wrote a letter to Scott Swain in the Public Works department a few months ago. Although I did receive a letter of acknowledgement, the issue has not been addressed. This is a highly travelled road and I am worried about the safety of the people who use this intersection. I hope you make fixing this road a priority. Thank you for attention to this important issue. Sincerely, William Breton
What is the author's intended purpose for this letter?
A: To complain to the mayor about the general condition of the roads.
B: To ask the Public Works director for a street monitoring position.
C: To inquire about a letter of acknowledgement from Public Works.
D: To persuade the mayor to fix a road that is in disrepair.​
SAT
1 answer:
pochemuha3 years ago
8 0
The answer would be c
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muminat

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<h3>What is a phenotype?</h3>

A person's Phenotype is known to be those detectable qualities or traits of their genotype.

Looking at the image, the label match up are:

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7 0
2 years ago
A piece of equipment costs $30,000, and is expected to generate $8,500 of annual cash revenues and $1,500 of annual cash expense
djverab [1.8K]

Answer:

C. 4.29 years

Explanation:

The computation of the payback period is shown below:

Payback period = Initial investment of the equipment ÷ Cash flows

where,

Initial investment = $30,000

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= $8,500 - $1,500

= $7,000

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= 4.29 years

By dividing the initial investment by the cash flows we can get the payback period and the same is applied above.

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What are the equations of the asymptotes of the hyperbola? (y+4)236−(x−6)249=1 enter your answer in point-slope form by filling
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The point slope form of the asymptote of the hyperbola is; y - 4 = ±(6/7)(x - 6)

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  • We can rewrite this equation as;

[(y + 1)²/6²] - [(x - 6)²/7²] = 1

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[(y - k)²/a²] - [(x - h)²/b²] = 1

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y = ±(6/7)(x - 6) - 4

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