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AlekseyPX
3 years ago
13

Tyler painted a wall with a length of 28 feet and a width of 12 feet in 514 hours. What is the speed, in square feet per hour, a

t which Tyler painted the wall?
Mathematics
2 answers:
Natalija [7]3 years ago
4 0
Area of the wall = (28 feet) x (12 feet) = 336 square feet

Time that Tyler took = 514 hours

Speed at which Tyler tackled the tinting task =

                               (area painted) / (time taken)

                   =    (336 square feet) / (514 hours)

                   =            0.654... square foot per hour . (rounded)


And now, a Brainly Reality/Sanity Check:

-- 0.654 square foot is almost exactly the area of a standard sheet
of printer paper or notebook paper (one side of it).

-- Every time Tyler painted that much area, he took an hour to do it.

-- If he worked 24/7 without stops for sleep, food, or pits, it took him
3 weeks and 10 hours to paint the wall.

-- If he only worked Painters' Union hours ... 8 hours a day, 5 days a week ...
then the job took him 12 weeks, 45 days, and 2 hours.

-- Tyler was doing other things besides painting the wall.
8_murik_8 [283]3 years ago
4 0
12 feet x 28 feet = 336 square feet
336 square feet / 514 hours = 0.654 square feet per hour (to 3 sig figs) 
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3 years ago
The board of directors of Midwest Foods has declared a dividend of $3,500,000. The company has 300,000 shares of preferred stock
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Answer:

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Step-by-step explanation:

1. Preferred Share dividends.

There are 300,000 preference shares and each of them got $2.85. Total dividends are;

= 300,000 * 2.85

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2. Total dividends = $3,500,000

Dividends left for Common Shareholders (preference gets paid first)

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7 0
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I need help I’ve been having trouble with this chapter for about a week
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Given:

3x^2+20x+33

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Sol:

A simple method of factorization is to multiply in first and last order then break it down into parts to make the middle number then.

\begin{gathered} =3\times33 \\ =99 \end{gathered}

The factor of 99 is:

So take factor :

\begin{gathered} 11\text{ and \lparen3}\times3) \\  \\ 11\text{ and  9} \end{gathered}

Factorization of the equation is:

\begin{gathered} =3x^2+20x+33 \\  \\ =3x^2+11x+9x+33 \end{gathered}

5 0
1 year ago
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