Answer:
Each one was $3
Step-by-step explanation:
The total was 36, and she sold 12. 36 divided by 12is 3.
Hope I helped.
How Do You Do? I Am BrotherEye
Answer: 3$
Step-by-step explanation:
The Correct Way To Solve this is To divide
36 /12 = 3$
Best Of Luck
~
BrotherEye
The area of original square is 16 centimetre square.
The area is the region bounded by the shape of an object.
Let consider 'a' as the side of the original square.
When it fold vertically then the top and bottom sides will be half of the original side.
The perimeter of folded square = 12 cm
i.e. (2* 0.5a)+ 2a =3a =12 cm
Then, a=4cm
The area of original square is given by a^2.
Then, a^2 = 4*4 =16
Hence, 16 centimeter is the area of the original square.
To learn more about area, use the link given below:
#SPJ2
Answer:
B=3
Step-by-step explanation:
Answer:
30
Step-by-step explanation:
Assuming your parallelogram looks like the one in the attached image.
The area of a parallelogram is base x height, .
The base is 10; the height is 3, so A = 10 x 3 = 30.
Answer:
30
Step-by-step explanation:
Answer:
You can create the fewest centerpieces for the smallest number of any color, which is 2 centerpieces using the white flowers. Therefore, you will have 2 centerpieces with an equal number of each color of flower in each centerpiece.
Step-by-step explanation:
First, find the GCD of 90, 54, and 36:
Find the GCD of 90 and 54:
GCD(90, 54) = 18
Find the GCD of the result (18) and 36:
GCD(18, 36) = 18
So, the GCD of 90, 54, and 36 is 18.
Now, you can create centerpieces with 18 flowers of each color (yellow, red, and white) in each centerpiece. To find out how many centerpieces you can create, divide the total number of each color by 18:
Number of yellow flowers / 18 = 90 / 18 = 5 centerpieces
Number of red flowers / 18 = 54 / 18 = 3 centerpieces
Number of white flowers / 18 = 36 / 18 = 2 centerpieces
You can create the fewest centerpieces for the smallest number of any color, which is 2 centerpieces using the white flowers. Therefore, you will have 2 centerpieces with an equal number of each color of flower in each centerpiece.