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lana66690 [7]
1 year ago
7

Carlos earns $11 per hour at his job. Let x represent the number of hours he worked in May. Let y represent the number of hours

he worked in June. Which expressions represent the amount of money, in dollars, Carlos earned in May and June? select all the correct answers.11xy22xy11(x+y)11x+11y(x+y)+11
Mathematics
1 answer:
Firlakuza [10]1 year ago
5 0

11x+11y

11(x+y)

Explanation

Step 1

Let

Carlos earns == 11 per hour

x represents the number of hours he worked in May

the,

the amount he earned in Mayis

11\cdot x=11x

y represent the number of hours he worked in June.

the amount he earned in June was

11\cdot y=11y

Step 2

the amount of money he earned is May and June is the sum of the values

\begin{gathered} \text{total}= \\ 11x+11y \\ \text{if we factorize 11} \\ 11(x+y) \end{gathered}

I hope this helps you

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What is 164.362 rounded to 4, 3 and 1 significant figures​
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Answer:

4 sigfig is 164.4

3 sigfig is 164.

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hope that answers your question

comment for more explanation

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Is 2/5 greater than less than equal to 2/3 * please tell me how to do the work! And not just tell the answer bc this is a test!*
Likurg_2 [28]

Answer:

2/5 is less than 2/3

Step-by-step explanation:

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I need help bad plz.
anyanavicka [17]

Answer:

2,57 * 10^5 or 257000

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3 years ago
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What are the coordinates of the point that is one half the distance between A(-1, -2) and B(6, 12)?
MA_775_DIABLO [31]

The coordinates of the point that is one-half the distance between A(-1,-2) and B(6,12) is (2.5,5)

What is the midpoint?

The mid-point lies midway between the two ends. Its x value lies in the middle of the other two x values. Its y value lies in the middle of the other two y values.

Given, A(6,12) = (x_{1}, y_{1} )

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Let M is a midpoint of AB, then

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The midpoint of point AB is M(2.5,5)

Therefore, the coordinates of the point which is one-half the distance between A(-1,-2) and B(6,12) is M(2.5,5).

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Which is the first step in simplifying the expression?
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\dfrac{3}{2 +  \sqrt{2} }

To rationalise the denominator, this is a standard step:
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Answer: Option A

---------------------------------------------------------------------------------------------------

Let me continue to complete the question, though it is not ask for

= \dfrac{3(2 - \sqrt{2})}{(2 + \sqrt{2)}(2 - \sqrt{2}) }

= \dfrac{3(2 - \sqrt{2})}{4 - 2 }

= \dfrac{6 - 2\sqrt{2}}{2 }
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