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denis-greek [22]
4 years ago
13

Tyrone works at a diner, as both a cashier and a host. He earns $7.95 per hour no matter which job he does. Tyrone wants to buy

a new guitar that costs $238.50. The manager of the diner needs him to work for 18 hours next week as a cashier. If Tyrone wants to buy the guitar next week, how many hours would he need to work as a host? Explain in your essay the steps you would take to write and solve an algebraic equation, and using an arithmetic method. Compare and Contrast the sequence of operations you used in each approach. Did you get the same answer both times? (P.S its not really an essay but a long paragraph)
Mathematics
1 answer:
Sergio [31]4 years ago
4 0

Here is my "essay" paragraph :P

Arithmetic method:

I would first find how much he would gain by working 18 hours as a cashier.

This is 18*7.95 or 144-0.90=143.10 dollars. Next, I would take this value away from 238.50 and get 238.50-143.10=95.40. Now I would divide this by 7.95 to get 12.

Algebraic method:

To make an equation, let's call the number of hours he works as a host x.

Then we get the equation 238.50 = (18 * 7.95) + (x * 7.95). Factor a 7.95 out on the right side, to get 238.50 = (18 + x) * 7.95. Now divide 7.95 on both sides to get 30 = 18 + x, so x = 12.

I got the same answer both ways, and my work was pretty much the same.

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30!

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Nate runs 5 miles 8 miles each week. Write an expression for the number of miles he runs in N weeks. Find the number of miles Na
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?=200

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mixas84 [53]

Answer:

What is the objective to answer the question? Is it how much they will get?

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3 years ago
7(2+3x)+8, 12+3(8+x), and (7x+2)3+8x
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The first answer is 21x+22.

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2 years ago
Solving Rational Equations. LCD Method. Show work.<br><br><img src="https://tex.z-dn.net/?f=%5Cfrac%7B2%7D%7B5x%7D%20%2B%5Cfrac%
Svet_ta [14]

using the LCD method.... well, there are a couple of ways, but let's simply add them up.

well, the denominators are 5x and 2x... so the only LCD will just be 10x, since it's divisible by both, so let's use that one.

\bf \cfrac{2}{5x}+\cfrac{7}{2x}=1\implies \stackrel{\textit{LCD of 10x}}{\cfrac{(2)2~~+~~(5)7}{10x}}=1\implies \cfrac{4+35}{10x}=1\implies \cfrac{39}{10x}=1 \\\\\\ 39=10x\implies \cfrac{39}{10}=x\implies 3\frac{9}{10}=x

5 0
3 years ago
Read 2 more answers
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