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27.03.2020 •
Mathematics
A clock is in the shape of a circle with radius r. The area A is given by the formula A=πr^2. Solve the formula for r. Then approximate the radius of the clock that has an area of 200 square inches.
Please help me and show me how to do it!!
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Ответ:
7.97 inches.
Step-by-step explanation:
Given the area of the clock is 200 sq inches.
#The clock is circular and its area is calculated using the formula:
Where r is the clock's radius and
is a constant(
)
#We substitute for
and the given area(200 sq inches) in the area function to solve for r:
Hence, the clock's radius is 7.97 inches.
Ответ:
A.Greg will need mixed 2 cups of yellow paint with each cup of blue paint.
B.
cup of blue paint
C.$9
Step-by-step explanation:
We are given that the ratio of the number of cups of yellow paint to the number of cups of blue paint that Greg mixed to make a shade of green paint is 2:1
A.
Ratio of number of cups of yellow paint to the number of cups of blue paint=2:1
Number of cups of yellow paint =2
Number of blue paint=1
It means Greg will need 2 cups of yellow paint mixed with each cup of blue paint.
B.2 cup of yellow paint need cup of blue paint =1
1 cup of yellow paint need cup of blue paint=![\frac{1}{2}](/tpl/images/0426/6541/9cdae.png)
Hence, the number of blue cups is
should Greg add to each cup of yellow paint to make the shade of green.
C.If Greg purchased number of cups of yellow paint =6
Cos of 6 cup=$54
Cost of each cup =
$9
Hence, the unit price per cup of yellow paint is $9.