![SOLVED: 1. ∫0^(π)/(2)sin ^6 x d x 2. ∫0^(π)/(2)sin ^10 x cos ^7 x d x 3. ∫0^(π)/(2)sin ^12 2 θcos 2 θ d θ 4. ∫0^(π)/(2)cos ^5 y sin ^6 y d y SOLVED: 1. ∫0^(π)/(2)sin ^6 x d x 2. ∫0^(π)/(2)sin ^10 x cos ^7 x d x 3. ∫0^(π)/(2)sin ^12 2 θcos 2 θ d θ 4. ∫0^(π)/(2)cos ^5 y sin ^6 y d y](https://cdn.numerade.com/ask_images/66834144d0ea4786a19daaef06c1b363.png)
SOLVED: 1. ∫0^(π)/(2)sin ^6 x d x 2. ∫0^(π)/(2)sin ^10 x cos ^7 x d x 3. ∫0^(π)/(2)sin ^12 2 θcos 2 θ d θ 4. ∫0^(π)/(2)cos ^5 y sin ^6 y d y
![The Complete Talba Wallis Series: Vol. 1-4 (The Talba Wallis PI Series Book 5) - Kindle edition by Smith, Julie. Literature & Fiction Kindle eBooks @ Amazon.com. The Complete Talba Wallis Series: Vol. 1-4 (The Talba Wallis PI Series Book 5) - Kindle edition by Smith, Julie. Literature & Fiction Kindle eBooks @ Amazon.com.](https://images-na.ssl-images-amazon.com/images/I/8148ia8ZNcL._AC_UL600_SR600,600_.jpg)
The Complete Talba Wallis Series: Vol. 1-4 (The Talba Wallis PI Series Book 5) - Kindle edition by Smith, Julie. Literature & Fiction Kindle eBooks @ Amazon.com.
![I know the basic of Wallis Integration but i recently encountered this kind of problem where the upper limit/b is π/4. How do I solve an equation with this? Is there a I know the basic of Wallis Integration but i recently encountered this kind of problem where the upper limit/b is π/4. How do I solve an equation with this? Is there a](https://preview.redd.it/i-know-the-basic-of-wallis-integration-but-i-recently-v0-i477o6erv4qa1.jpg?auto=webp&s=6914543be2ae6950174186dc124284887335a40f)
I know the basic of Wallis Integration but i recently encountered this kind of problem where the upper limit/b is π/4. How do I solve an equation with this? Is there a
Fermat's Library on Twitter: "A beautiful formula for π devised by John Wallis in 1655. It is the infinite product of even numbers squared divided by their two adjacent odd numbers. https://t.co/EhyK7fHVsv" /
![Cliff Pickover on Twitter: "Wonderful Wallis formula for pi, 1655. http://t.co/gE2W6C13h0" / Twitter Cliff Pickover on Twitter: "Wonderful Wallis formula for pi, 1655. http://t.co/gE2W6C13h0" / Twitter](https://pbs.twimg.com/media/BiinKJtCAAAwwg_.png)