Geometry : Calculating the Shaded Area of the Batwing
We all like Batman...right? So, in this video, we delve into the fascinating world of geometry as we explore how to calculate the shaded area of the batwing shape. This unique geometric figure presents a challenge, but with the right tools and techniques, we can unlock its secrets and determine its precise area. Join us on this mathematical journey as we break down the steps and formulas needed to solve this intriguing problem. Whether you're a student looking to sharpen your geometry skills or simply curious about the beauty of mathematical shapes, this video is sure to engage and educate.
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Пікірлер: 12
Thanks for sharing!
A=112-21.75π+16π= =112-5.75π≈93.936 !!! 😬
Per = 22pi.
Dear, thank you. I am happy that you are interested in my discovery.
Dear, it is a creative ingenius construction. CONGRATULATIONS !
@ThePhantomoftheMath
2 ай бұрын
Ty friend!
@sarvajagannadhareddy1238
2 ай бұрын
Dear, thank you. GOD BLESS YOU AND YOUR FAMILY
Dear, Shortly I am sending derivation of true Pi from your ingenius work on batwing through your email.. THANK YOU.
@Grizzly01-vr4pn
Ай бұрын
@@ThePhantomoftheMath If it's anything to do with his comment posted above, you'll be making yourself a laughing stock if you include it in any of your videos. Think carefully and critically...
HOW TO FIND THE EXACT EXACT EXACT CIRCUMFERENCE OF CIRCLE. Procedure Step 1. Draw a square, 2 diagonals and inscribe a circle in the square. Thereby side and diameter will be the same Step 2 : Subtract 2 diagonals from the perimeter of square Step3. Divide step2 with 8 Step4. Add 3 times of the side. to Step 3 At the end we get the EXACT circumference of the inscribed circle
@Grizzly01-vr4pn
Ай бұрын
You need to revisit the meanings of 'exact' and 'approximate'. ((8 - 4√2)/8) + 6 = (14- √2)/2 ≈ 6.2929 2π ≈ 6.2832 (14- √2)/2 ≠ 2π And I don't know why the channel owner has given a heart for such guff either. Very poor.
@duckyoutube6318
27 күн бұрын
Thats a good attempt at finding an exact value but unfortunately it isnt true. Keep grinding though. Finding a formula that quickly approximates pi or any transcendental number would be huge. You should look into sigma summation. You need that in your toolkit if you want to be serious about mathematics.