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AVprozaik [17]
3 years ago
8

How Many hundredths are in five tenths ..⬅️ ,how many thousandths are in five hundredths .¿

Mathematics
1 answer:
anzhelika [568]3 years ago
5 0
There are 0 hundredths in five tenths,
there is five thousandths in five hundredths.  
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Simplify. 14y+1/12+2−13/4y−12
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Answer:

The answer is −1/12y−81/2 (verified by the creator of this question)

edit: Sorry for being wrong the first two times

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Nita runs 6 miles in 54 minutes. what is the rate in minutes per mile
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a 6x54=324 mile per minute

Step-by-step explanation:

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On a scale drawing with a scale of 1/64, the height of a building is 7.8 inches. How tall is the actual building?
Alexxandr [17]
<span>64 x 7.8 = 499.2
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Which expression represents "the sum of 5 and b divided by two
DIA [1.3K]

Step-by-step explanation:

<u>Break down the word expression:</u>

The sum of 5 and b divided by two

the sum (+) of 5 and b (5 + b) divided by 2.

<u>Expression:</u>

\frac{(b + 5)}{2}

Parentheses represent that we need to add first, in order to divide the sum by 2.

5 0
2 years ago
A candy company has 150 kg of chocolate-covered nuts and 90 kg of chocolate-covered raisins to be sold as two different mixes. O
Westkost [7]

Answer:

1. 7x + 9.5y

2. 1980

Step-by-step explanation:

In Mix A, there is an equal amount of nuts and raisins.

Let x = kg of nuts = kg of raisins.

In Mix B, there is 3 times as much nuts as raisins.

Let y = kg of raisins, then 3y = kg of nuts.

We have this information:

           Nuts    Raisins   Price  

mix A    x   +   x     =  $ 7.00

mix B    3y  +  y     =  $  9.50

Total:   150   90

Hence, the number of kilograms of each mix should company prepare for the maximum revenue is = 7x + 9.5y

We have these inequalties:

{x≥0y≥0x+3y≤150x+y≤90} (equation 1)

There will be

x+x=2x kg of Mix A at $7.00 per kg.

The revenue from Mix A is:

7(2x)=14x dollars.

There will be

3y+y=4y kg of Mix B at $9.50 per kg.

The revnue from Mix B is:

9.5(4y)=38y dollars.

Hence, the total revenue is:

R=14x+38y (equation 2).

Graph the region determined by [1] and locate its vertices.

You should get:

(0,0),(90,0),(0,50),(60,30)

Test the vertices into [2] and see which vertex produces maximum revenue

(0,0): R=14(0)+38(0)=0 Minimum revenue

(90,0):R=14(90)+38(0)=1260

(0,50): R=14(0)+38(50)=1900

(60,30):R=14(60)+38(30)=1980 Maximum revenue.

3 0
3 years ago
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