<?xml version="1.0" encoding="UTF-8" standalone="no"?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><rss xmlns:itunes="http://www.itunes.com/dtds/podcast-1.0.dtd" version="2.0"><channel><title>Trigonometry &amp;amp; Geometry Papapodcasts</title><description></description><managingEditor>noreply@blogger.com (Papapodcasts)</managingEditor><pubDate>Thu, 19 Sep 2024 08:35:50 -0400</pubDate><generator>Blogger http://www.blogger.com</generator><openSearch:totalResults xmlns:openSearch="http://a9.com/-/spec/opensearchrss/1.0/">10</openSearch:totalResults><openSearch:startIndex xmlns:openSearch="http://a9.com/-/spec/opensearchrss/1.0/">1</openSearch:startIndex><openSearch:itemsPerPage xmlns:openSearch="http://a9.com/-/spec/opensearchrss/1.0/">25</openSearch:itemsPerPage><link>http://trigpapapodcasts.blogspot.com/</link><language>en-us</language><itunes:explicit>no</itunes:explicit><itunes:image href="http://1.bp.blogspot.com/_bxABqRpGqu8/SYNlkuv1oKI/AAAAAAAAACQ/2PfZNsMNQ40/S220-h/Papapodcasts+version+3.jpg"/><itunes:keywords>Papapodcasts,Mr,P,math,mathematics,trigonometry,geometry,SIN,COS,TAN,ratio,hypotenuse,opposite,adjacent,right,angle,triangle,Pythagorean,theorem</itunes:keywords><itunes:summary>The following lessons are on Geometry and Trigonometry Units</itunes:summary><itunes:subtitle>The following lessons are on Geometry and Trigonometry Units</itunes:subtitle><itunes:category text="Education"><itunes:category text="K-12"/></itunes:category><itunes:author>PapaPodcasts</itunes:author><itunes:owner><itunes:email>papapodcasts@gmail.com</itunes:email><itunes:name>PapaPodcasts</itunes:name></itunes:owner><item><title>Properties of Quadrilaterals - 4:36</title><link>http://trigpapapodcasts.blogspot.com/2011/02/properties-of-quadrilaterals-436.html</link><pubDate>Sun, 20 Feb 2011 02:27:00 -0500</pubDate><guid isPermaLink="false">tag:blogger.com,1999:blog-4786070270140055153.post-7694064433587208694</guid><description>&lt;iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.blogger.com/video.g?token=AD6v5dzRR0orvA-1HYzdIWEl2Un4-XLENjHwQw0qpkFLh27CTqbkj8ODolJaU4E-3obMTM-X2Wc0FND18Yc_bkJWAA' class='b-hbp-video b-uploaded' frameborder='0'&gt;&lt;/iframe&gt;</description><enclosure length="0" type="video/mp4" url="http://www.blogger.com/video-play.mp4?contentId=c2d3cdf2e34737c3&amp;type=video%2Fmp4"/><thr:total xmlns:thr="http://purl.org/syndication/thread/1.0">1</thr:total><author>papapodcasts@gmail.com (PapaPodcasts)</author><itunes:explicit>no</itunes:explicit><itunes:subtitle/><itunes:author>PapaPodcasts</itunes:author><itunes:summary/><itunes:keywords>Papapodcasts,Mr,P,math,mathematics,trigonometry,geometry,SIN,COS,TAN,ratio,hypotenuse,opposite,adjacent,right,angle,triangle,Pythagorean,theorem</itunes:keywords></item><item><title>Properties of Angles formed by a Transversal - 6:17</title><link>http://trigpapapodcasts.blogspot.com/2011/02/properties-of-angles-formed-by.html</link><pubDate>Sun, 20 Feb 2011 02:27:00 -0500</pubDate><guid isPermaLink="false">tag:blogger.com,1999:blog-4786070270140055153.post-7214077014309442113</guid><description>&lt;iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.blogger.com/video.g?token=AD6v5dzI7jEmFF15zCmClCZ4wuHeh6YDNlKtC1p5mSh0adTX7AdFHhBh6I0OjfDv_zx3EXgz18gn5VYUor8MnZ17QQ' class='b-hbp-video b-uploaded' frameborder='0'&gt;&lt;/iframe&gt;</description><enclosure length="0" type="video/mp4" url="http://www.blogger.com/video-play.mp4?contentId=33d3cc06f9981042&amp;type=video%2Fmp4"/><thr:total xmlns:thr="http://purl.org/syndication/thread/1.0">0</thr:total><author>papapodcasts@gmail.com (PapaPodcasts)</author><itunes:explicit>no</itunes:explicit><itunes:subtitle/><itunes:author>PapaPodcasts</itunes:author><itunes:summary/><itunes:keywords>Papapodcasts,Mr,P,math,mathematics,trigonometry,geometry,SIN,COS,TAN,ratio,hypotenuse,opposite,adjacent,right,angle,triangle,Pythagorean,theorem</itunes:keywords></item><item><title>Properties of Interior Exterior Angles in Triangles and Quadrilaterals - 7:49</title><link>http://trigpapapodcasts.blogspot.com/2011/02/properties-of-interior-exterior-angles.html</link><pubDate>Sun, 20 Feb 2011 02:27:00 -0500</pubDate><guid isPermaLink="false">tag:blogger.com,1999:blog-4786070270140055153.post-4540528210982886030</guid><description>&lt;iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.blogger.com/video.g?token=AD6v5dyuySuGQTSb4eCkhR9uGhgR39FOkyBgdrc406tCLkClrErAH02BHuSujrnV7hMn_9tlBqWYfvAL_W0L_uPJ0A' class='b-hbp-video b-uploaded' frameborder='0'&gt;&lt;/iframe&gt;</description><enclosure length="0" type="video/mp4" url="http://www.blogger.com/video-play.mp4?contentId=32fad77b6bd78bb2&amp;type=video%2Fmp4"/><thr:total xmlns:thr="http://purl.org/syndication/thread/1.0">0</thr:total><author>papapodcasts@gmail.com (PapaPodcasts)</author><itunes:explicit>no</itunes:explicit><itunes:subtitle/><itunes:author>PapaPodcasts</itunes:author><itunes:summary/><itunes:keywords>Papapodcasts,Mr,P,math,mathematics,trigonometry,geometry,SIN,COS,TAN,ratio,hypotenuse,opposite,adjacent,right,angle,triangle,Pythagorean,theorem</itunes:keywords></item><item><title>Altitude of a Triangle Properties - 7:50</title><link>http://trigpapapodcasts.blogspot.com/2011/02/altitude-of-triangle-properties-750.html</link><pubDate>Sun, 20 Feb 2011 02:26:00 -0500</pubDate><guid isPermaLink="false">tag:blogger.com,1999:blog-4786070270140055153.post-4144171483622103111</guid><description>&lt;iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.blogger.com/video.g?token=AD6v5dz17R4Y2dS4GtiMKam8MDtN5hhCC4WujummkUafK1ThSg2RggZGLYYBKV1DIJjvRmx_wKgcK6SWUvPeItDj3Q' class='b-hbp-video b-uploaded' frameborder='0'&gt;&lt;/iframe&gt;</description><enclosure length="0" type="video/mp4" url="http://www.blogger.com/video-play.mp4?contentId=c57016f7ba93afa3&amp;type=video%2Fmp4"/><thr:total xmlns:thr="http://purl.org/syndication/thread/1.0">0</thr:total><author>papapodcasts@gmail.com (PapaPodcasts)</author><itunes:explicit>no</itunes:explicit><itunes:subtitle/><itunes:author>PapaPodcasts</itunes:author><itunes:summary/><itunes:keywords>Papapodcasts,Mr,P,math,mathematics,trigonometry,geometry,SIN,COS,TAN,ratio,hypotenuse,opposite,adjacent,right,angle,triangle,Pythagorean,theorem</itunes:keywords></item><item><title>Median of a Triangle Properties - 6:42</title><link>http://trigpapapodcasts.blogspot.com/2011/02/median-of-triangle-properties-642.html</link><pubDate>Sun, 20 Feb 2011 02:26:00 -0500</pubDate><guid isPermaLink="false">tag:blogger.com,1999:blog-4786070270140055153.post-5325127224410386565</guid><description>&lt;iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.blogger.com/video.g?token=AD6v5dz3BcKxDTzFBZtzdmcmWrehNJ6-Yetvx7El7Wjl38OiOSBgCRoDrtSNSj2ejSR4hEEqn7ph5MKsvmFhGK7e5Q' class='b-hbp-video b-uploaded' frameborder='0'&gt;&lt;/iframe&gt;</description><enclosure length="0" type="video/mp4" url="http://www.blogger.com/video-play.mp4?contentId=b28fc6575b2a36a5&amp;type=video%2Fmp4"/><thr:total xmlns:thr="http://purl.org/syndication/thread/1.0">0</thr:total><author>papapodcasts@gmail.com (PapaPodcasts)</author><itunes:explicit>no</itunes:explicit><itunes:subtitle/><itunes:author>PapaPodcasts</itunes:author><itunes:summary/><itunes:keywords>Papapodcasts,Mr,P,math,mathematics,trigonometry,geometry,SIN,COS,TAN,ratio,hypotenuse,opposite,adjacent,right,angle,triangle,Pythagorean,theorem</itunes:keywords></item><item><title>Introduction to Cosine Law - 11:38</title><link>http://trigpapapodcasts.blogspot.com/2011/02/introduction-to-cosine-law-1138.html</link><pubDate>Sun, 13 Feb 2011 04:36:00 -0500</pubDate><guid isPermaLink="false">tag:blogger.com,1999:blog-4786070270140055153.post-6703884862335904770</guid><description>&lt;iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.blogger.com/video.g?token=AD6v5dxjxLTXJOuzL5w6Tp4onkaWjzeo9qFqyk5eJuXm5NhB36d2VLWq_2F2vJWWSj8g97q0FRFMJM7pq8ZAGA7L6A' class='b-hbp-video b-uploaded' frameborder='0'&gt;&lt;/iframe&gt;</description><enclosure length="0" type="video/mp4" url="http://www.blogger.com/video-play.mp4?contentId=a285575769d48b5b&amp;type=video%2Fmp4"/><thr:total xmlns:thr="http://purl.org/syndication/thread/1.0">0</thr:total><author>papapodcasts@gmail.com (PapaPodcasts)</author><itunes:explicit>no</itunes:explicit><itunes:subtitle/><itunes:author>PapaPodcasts</itunes:author><itunes:summary/><itunes:keywords>Papapodcasts,Mr,P,math,mathematics,trigonometry,geometry,SIN,COS,TAN,ratio,hypotenuse,opposite,adjacent,right,angle,triangle,Pythagorean,theorem</itunes:keywords></item><item><title>Introduction to Sine Law - 9:39</title><link>http://trigpapapodcasts.blogspot.com/2011/02/introduction-to-sine-law-939.html</link><pubDate>Sun, 13 Feb 2011 04:36:00 -0500</pubDate><guid isPermaLink="false">tag:blogger.com,1999:blog-4786070270140055153.post-5481232005680005689</guid><description>&lt;iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.blogger.com/video.g?token=AD6v5dznhsOKKC7ML08l0FjQSvOiaqI4iOGZs5D75jsqBfvm5Jp_LCeR5zIwdNtSJq5VbGQSkItktvX2ggG4nVh5tw' class='b-hbp-video b-uploaded' frameborder='0'&gt;&lt;/iframe&gt;</description><enclosure length="0" type="video/mp4" url="http://www.blogger.com/video-play.mp4?contentId=710418b231355919&amp;type=video%2Fmp4"/><thr:total xmlns:thr="http://purl.org/syndication/thread/1.0">0</thr:total><author>papapodcasts@gmail.com (PapaPodcasts)</author><itunes:explicit>no</itunes:explicit><itunes:subtitle/><itunes:author>PapaPodcasts</itunes:author><itunes:summary/><itunes:keywords>Papapodcasts,Mr,P,math,mathematics,trigonometry,geometry,SIN,COS,TAN,ratio,hypotenuse,opposite,adjacent,right,angle,triangle,Pythagorean,theorem</itunes:keywords></item><item><title>Coordinate Geometry - 6:46</title><link>http://trigpapapodcasts.blogspot.com/2009/01/coordinate-geometry-646.html</link><category>altitude</category><category>angle</category><category>bisector</category><category>centroid</category><category>circumcentre</category><category>equal sides</category><category>median</category><category>midpoint</category><category>orthocentre</category><category>Papapodcasts</category><category>perpendicular</category><pubDate>Fri, 30 Jan 2009 16:14:00 -0500</pubDate><guid isPermaLink="false">tag:blogger.com,1999:blog-4786070270140055153.post-8794200805865837943</guid><description>&lt;iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.blogger.com/video.g?token=AD6v5dx3Hlrlu_rfGin4ITIX-IQhKZOqstKdZD7vWmrTHl9ty_Zjpi6ulqF-FY3ep5_d3yTGJSBWhVJlFo7BHyCboA' class='b-hbp-video b-uploaded' frameborder='0'&gt;&lt;/iframe&gt;</description><enclosure length="0" type="video/mp4" url="http://www.blogger.com/video-play.mp4?contentId=5be3026321f00fb9&amp;type=video%2Fmp4"/><thr:total xmlns:thr="http://purl.org/syndication/thread/1.0">0</thr:total><author>papapodcasts@gmail.com (PapaPodcasts)</author><itunes:explicit>no</itunes:explicit><itunes:subtitle/><itunes:author>PapaPodcasts</itunes:author><itunes:summary/><itunes:keywords>Papapodcasts,Mr,P,math,mathematics,trigonometry,geometry,SIN,COS,TAN,ratio,hypotenuse,opposite,adjacent,right,angle,triangle,Pythagorean,theorem</itunes:keywords></item><item><title>Trig Ratios SOH CAH TOA - 20:58</title><link>http://trigpapapodcasts.blogspot.com/2009/01/trig-ratios-soh-cah-toa-2058.html</link><category>180</category><category>90</category><category>angle</category><category>co-interior</category><category>COS</category><category>hypotenuse</category><category>Papapodcasts</category><category>pythagorean theorem</category><category>SIN</category><category>trig</category><category>trigonometry</category><pubDate>Fri, 30 Jan 2009 16:13:00 -0500</pubDate><guid isPermaLink="false">tag:blogger.com,1999:blog-4786070270140055153.post-6593080810240595659</guid><description>&lt;iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.blogger.com/video.g?token=AD6v5dwjO6kRZ5NTapKgPg6vp8bfWNjINkQLetOzW9VeWcyNjYoYR3oWIy-RIcLnkB31JQsQdD6ITWQRjIw1Ctf5zA' class='b-hbp-video b-uploaded' frameborder='0'&gt;&lt;/iframe&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;KEY CONCEPTS:&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;ONLY for RIGHT ANGLED TRIANGLES&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;SOH-CAH-TOA&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;SOH&lt;/span&gt; - sinA=opp/hyp&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;CAH&lt;/span&gt; - cosA=adj/hyp&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;TOA&lt;/span&gt; - tanA=opp/adj&lt;br /&gt;&lt;br /&gt;Longest side of right angled triangles is called the &lt;span style="font-weight: bold;"&gt;HYPOTENUSE&lt;/span&gt;.  Always found on the opposite side of the right angle of the triangle.&lt;br /&gt;&lt;br /&gt;To find the angle use the inverse of the trig buttons on your calculator.</description><enclosure length="0" type="video/mp4" url="http://www.blogger.com/video-play.mp4?contentId=36fb67c9f9025952&amp;type=video%2Fmp4"/><thr:total xmlns:thr="http://purl.org/syndication/thread/1.0">2</thr:total><author>papapodcasts@gmail.com (PapaPodcasts)</author><itunes:explicit>no</itunes:explicit><itunes:subtitle>KEY CONCEPTS: ONLY for RIGHT ANGLED TRIANGLES SOH-CAH-TOA SOH - sinA=opp/hyp CAH - cosA=adj/hyp TOA - tanA=opp/adj Longest side of right angled triangles is called the HYPOTENUSE. Always found on the opposite side of the right angle of the triangle. To find the angle use the inverse of the trig buttons on your calculator.</itunes:subtitle><itunes:author>PapaPodcasts</itunes:author><itunes:summary>KEY CONCEPTS: ONLY for RIGHT ANGLED TRIANGLES SOH-CAH-TOA SOH - sinA=opp/hyp CAH - cosA=adj/hyp TOA - tanA=opp/adj Longest side of right angled triangles is called the HYPOTENUSE. Always found on the opposite side of the right angle of the triangle. To find the angle use the inverse of the trig buttons on your calculator.</itunes:summary><itunes:keywords>Papapodcasts,Mr,P,math,mathematics,trigonometry,geometry,SIN,COS,TAN,ratio,hypotenuse,opposite,adjacent,right,angle,triangle,Pythagorean,theorem</itunes:keywords></item><item><title>Angle Relationships - 20:58</title><link>http://trigpapapodcasts.blogspot.com/2009/01/angle-relationships-2058.html</link><category>180</category><category>90</category><category>angle</category><category>co-interior</category><category>corresponding</category><category>COS</category><category>degree</category><category>inverse</category><category>math</category><category>mathematics</category><category>Mr.P</category><category>opposite</category><category>Papapodcasts</category><category>pythagorean</category><category>ratio</category><category>SIN</category><category>supplementary</category><category>TAN</category><category>trigonometry</category><pubDate>Fri, 30 Jan 2009 15:11:00 -0500</pubDate><guid isPermaLink="false">tag:blogger.com,1999:blog-4786070270140055153.post-1366415384545907931</guid><description>&lt;iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.blogger.com/video.g?token=AD6v5dwmkENN0Vnsgpu-vboub41S26XG1C6DrhobenPhtcpMk_erdy4QrenLTI5Tzbiv8Ek7Y0T4dbPkv8hKM9sdaw' class='b-hbp-video b-uploaded' frameborder='0'&gt;&lt;/iframe&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;KEY CONCEPTS:&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;Complementary Angles = 90&lt;br /&gt;Supplementary Angles = 180&lt;br /&gt;Opposite Angles = one another&lt;br /&gt;&lt;br /&gt;Parallel Lines with a Transverse through it:&lt;br /&gt;Corresponding Angles = one another (F-Shape)&lt;br /&gt;Co-Interior Angles add up to 180</description><enclosure length="0" type="video/mp4" url="http://www.blogger.com/video-play.mp4?contentId=25e03de9907ca7e8&amp;type=video%2Fmp4"/><thr:total xmlns:thr="http://purl.org/syndication/thread/1.0">0</thr:total><author>papapodcasts@gmail.com (PapaPodcasts)</author><itunes:explicit>no</itunes:explicit><itunes:subtitle>KEY CONCEPTS: Complementary Angles = 90 Supplementary Angles = 180 Opposite Angles = one another Parallel Lines with a Transverse through it: Corresponding Angles = one another (F-Shape) Co-Interior Angles add up to 180</itunes:subtitle><itunes:author>PapaPodcasts</itunes:author><itunes:summary>KEY CONCEPTS: Complementary Angles = 90 Supplementary Angles = 180 Opposite Angles = one another Parallel Lines with a Transverse through it: Corresponding Angles = one another (F-Shape) Co-Interior Angles add up to 180</itunes:summary><itunes:keywords>Papapodcasts,Mr,P,math,mathematics,trigonometry,geometry,SIN,COS,TAN,ratio,hypotenuse,opposite,adjacent,right,angle,triangle,Pythagorean,theorem</itunes:keywords></item></channel></rss>