Math, asked by iphoneuser195234, 2 months ago

Round off 66,56,451 to nearest 100's​

Answers

Answered by samirpanchal0092
0

Given : radius of each circle in the image is 6 cm,

To Find : what is the area of the quadrilateral formed by joining the centers of the circles

36√3

64√3

72√3

84√3

Solution:

Quadrilateral ABCD is a rhombus with each side = 6 + 6 = 12 cm

one Diagonal AC = 6 + 6 = 12 cm

Quadrilateral ABCD can be split into two Equilateral triangles

ΔABC & ΔADC

Each of Side Equal to 12 cm

Area of Equilateral Triangle with side 12 cm = (√3/4)12²

= 36√3 cm²

Area of ΔABC = 36√3 cm²

Area of ΔADC = 36√3 cm²

Area of Quadrilateral ABCD = Area of ΔABC + Area of ΔADC

= 36√3 + 36√3

= 72√3 cm²

Attachments:
Answered by xXTheLegendXx
0

Answer:

Given : radius of each circle in the image is 6 cm,

To Find : what is the area of the quadrilateral formed by joining the centers of the circles

36√3

64√3

72√3

84√3

Solution:

Quadrilateral ABCD is a rhombus with each side = 6 + 6 = 12 cm

one Diagonal AC = 6 + 6 = 12 cm

Quadrilateral ABCD can be split into two Equilateral triangles

ΔABC & ΔADC

Each of Side Equal to 12 cm

Area of Equilateral Triangle with side 12 cm = (√3/4)12²

= 36√3 cm²

Area of ΔABC = 36√3 cm²

Area of ΔADC = 36√3 cm²

Area of Quadrilateral ABCD = Area of ΔABC + Area of ΔADC

= 36√3 + 36√3

= 72√3 cm²

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