Generate an image that visually represents the concept of dividing a circle into different ratios. Show a large whole circle, split into three distinct segments. These three segments should depict the ratio 2:3:5 clearly, with the biggest segment representing the portion for 5. Ensure that the image is colored in a manner that distinguishes each partition easily but still is appealing to the eye. No text or numerical values should be included in the image.

A circle was divided in ratio 2:3:5.find the size of the biggest angle.

2 + 3 + 5 = 10 ... 5/10 = 1/2 ... half a circle is ?º

2x + 3x + 5x = 360,

X = 36o.

5x = 5 * 36 = 180o. = The biggest angle.

180°

I'm intelligent

The biggest angle is 5

Quarter of a circle is 90°
Therefore 90°*5 =450

2+3+5=10×5=50

2+3+5

2+3+5

= 10

This means the circle is divided into 10 equal parts, where one part makes up an angle in the circle.

To find the size of the biggest angle, we need to determine how many parts are assigned to it. Since the circle is divided into 2:3:5, we can assign:

- 2 parts to the smallest angle
- 3 parts to the middle angle
- 5 parts to the biggest angle

The sum of these parts is equal to 2+3+5=10, which confirms we have assigned all the parts correctly.

Now, we can find the size of one part by dividing the total angle in the circle by the number of parts:

360° / 10 = 36°

Finally, to find the size of the biggest angle, we multiply the number of parts assigned to it by the size of one part:

5 * 36° = 180°

Therefore, the size of the biggest angle in the circle is 180°.

A Circle is divided into ratio 2:3:5 find the size of the biggest angle