Arella needs to paint a board that is 2 meters wide and 3 meters tall. If one cup of paint will cover 1000 square centimeters, how many cups of paint will Arella need

Answers

Answer 1
Answer:

Hey!


The area of the board is 60,000 centimeters.


1 meter = 100 centimeters

2 meters = 200 centimeters

3 meters = 300 centimeters


Area = length × width

300 × 200 = 60,000


One cup covers 1,000 centimeters. To cover 60,000 centimeters, divide 60,000 by 1,000.


60,000 / 1,000 = 60


That means Arella needs 60 cups


\framebox{Arella needs 60 cups of paint}

Answer 2
Answer:

Since the paint covers a certain number of square centimeters and the board's dimensions are given in meters, we need to use one single unit.


Let's convert the measurements in meters to centimeters and work with square centimeters.


The board measures 3 meters by 2 meters.

There are 100 cm in a meter.


3 m = 300 cm

2 m = 200 cm


area of rectangle = length * width


area of rectangle = 300 cm * 200 cm = 60,000 cm^2


The area of the rectangle is 60,000 cm^2


One cup covers 1,000 cm^2.

How many times the area of 1,000 cm^2 needs to be covered?

60,000 cm^2 is how many times 1,000 cm^2?

We use division to answer that question.


(60,000 cm^2)/(1,000 cm^2) = 60


60,000 cm^2 is 60 times 1,000 cm^2.

Since 1 cup covers 1000 cm^2, and Arella needs to cover 60 times that area, Arella needs 60 times the paint contained in 1 cup, so the answer is 60 cups.


Answer: Arella needs 60 cups of paint.


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Write 3/13 as a recurring decimal. HELP PLEASE !!!

Answers

Answer:

the answer is 0.23076923076923

Answer: 0.230769 repeat

If $396 is invested at an interest rate of 13% per year and is compounded continuously, how much will the investment be worth in 3 years?

Answers

if the interest is compound (yearly) then is calculated by 
A = P (1+r)^(t)

then after 3 years the investment will worth

396(1.13)^3 = $571.38

Answer:

\$584.88  

Step-by-step explanation:

we know that

The formula to calculate continuously compounded interest  is equal to

A=P(e)^(rt)  

where  

A is the Final Investment Value  

P is the Principal amount of money to be invested  

r is the rate of interest  in decimal


t is Number of Time Periods  

e is the mathematical constant number

we have  

t=3\ years\n P=\$396\n r=0.13  

substitute in the formula above  

A=\$396(e)^(0.13*3)=\$584.88  


Multiply. (−2.1) ⋅ (−1.4) Responses −29.4 negative 29.4 −2.94 negative 2.94 2.94 2.94 29.4

Answers