Aug 25, 2025
Decided to use my newest character to try out a tiny chibi style! They're a pasemi named Sealie :3c
I’m open for pixel art commissions on Ko-fi
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Decided to use my newest character to try out a tiny chibi style! They're a pasemi named Sealie :3c
I’m open for pixel art commissions on Ko-fi
Anya is live and ready to show you everything. Watch her strip, dance, and perform exclusive shows just for you. Interact in real-time and make your fantasies come true.
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#Repost @rockbridgeentertainment with @repostapp ・・・ #raw \\Battle-Line// #pasemi VS #izzy 👆🏿midweek #rap #battlerap #bars #street 🎬📽 #streetartistry #streetart #naija #blackart #hiphop #cypher #rapbattle #mcees #hiphopheads #hiphoplife #instagood #EUSC
A couple of arts I made to trade for characters! Top character is a pasemi that belongs to maskeradeplays on dA (closed species by Yujuki on dA) and bottom character is a neat sunbear fursona named Victor that belongs to Rockpools on FA!
Perimeter and Area of a Semicircle
A semicircle is half of a circle. Thus the length of a semicircle is half the circumference of a circle with the same radius. The area enclosed by a semicircle and its diameter is half the area of the full circle.
We will practice finding the lengths of semicircles and the areas they enclose by calculating the perimeters and areas of figures that contain semicircles.
Find the perimeter of this figure.
The perimeter of the semicircle is half the perimeter of a whole circle. This semicircle has a radius of 5, so the diameter must be 10.
We multiply 10 by π (3.14) then divide by 2.
10 x 3.14 = 31.4 divided by 2 = 15.7
We can now label all the dimensions on the figure and add them to find the perimeter.
The circular side is 15.7, the straight side is the diameter (10). Now we add.
15.7 + 10 + 4 + 4 = 33.7
Answer: 33.7
Find the area of this figure.
We divide the figure into two parts. Because of the dashed line already dividing the figure, we don't have to do much but label some dimensions and take away the radius mark.
We first find the area of a1. Here are the steps. Remember the fact that the radius is 5.
We square the radius and get 25. We multiply 25 with 3.14 (π). Then we divide by 2.
5e2 = 25 x 3.14 divided by 2 = 39.25
Now we find the area of a2 by multiplying 10 with 4 and get 40.
Lastly, we add those two areas.
39.25 + 40 = 79.25
Answer: 79.25