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vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails33jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=34Page 34button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=34 data-page=34 class=ts-thumb lazyload alt=Page 34: F 11 SYLLABUS STRUCTURE AY 2013-14 - vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails34jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=35Page 35button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=35 data-page=35 class=ts-thumb lazyload alt=Page 35: F 11 SYLLABUS STRUCTURE AY 2013-14 - 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vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails37jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=38Page 38button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=38 data-page=38 class=ts-thumb lazyload alt=Page 38: F 11 SYLLABUS STRUCTURE AY 2013-14 - vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails38jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=39Page 39button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=39 data-page=39 class=ts-thumb lazyload alt=Page 39: F 11 SYLLABUS STRUCTURE AY 2013-14 - 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vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails47jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=48Page 48button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=48 data-page=48 class=ts-thumb lazyload alt=Page 48: F 11 SYLLABUS STRUCTURE AY 2013-14 - vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails48jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=49Page 49button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=49 data-page=49 class=ts-thumb lazyload alt=Page 49: F 11 SYLLABUS STRUCTURE AY 2013-14 - 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vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails57jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=58Page 58button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=58 data-page=58 class=ts-thumb lazyload alt=Page 58: F 11 SYLLABUS STRUCTURE AY 2013-14 - vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails58jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=59Page 59button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=59 data-page=59 class=ts-thumb lazyload alt=Page 59: F 11 SYLLABUS STRUCTURE AY 2013-14 - vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails59jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=60Page 60button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=60 data-page=60 class=ts-thumb lazyload alt=Page 60: F 11 SYLLABUS STRUCTURE AY 2013-14 - vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails60jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=61Page 61button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=61 data-page=61 class=ts-thumb lazyload alt=Page 61: F 11 SYLLABUS STRUCTURE AY 2013-14 - vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails61jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=62Page 62button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=62 data-page=62 class=ts-thumb lazyload alt=Page 62: F 11 SYLLABUS STRUCTURE AY 2013-14 - vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails62jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=63Page 63button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=63 data-page=63 class=ts-thumb lazyload alt=Page 63: F 11 SYLLABUS STRUCTURE AY 2013-14 - vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails63jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=64Page 64button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=64 data-page=64 class=ts-thumb lazyload alt=Page 64: F 11 SYLLABUS STRUCTURE AY 2013-14 - vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails64jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=65Page 65button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=65 data-page=65 class=ts-thumb lazyload alt=Page 65: F 11 SYLLABUS STRUCTURE AY 2013-14 - vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails65jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=66Page 66button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=66 data-page=66 class=ts-thumb lazyload alt=Page 66: F 11 SYLLABUS STRUCTURE AY 2013-14 - vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails66jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=67Page 67button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=67 data-page=67 class=ts-thumb lazyload alt=Page 67: F 11 SYLLABUS STRUCTURE AY 2013-14 - vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails67jpg width=140 height=200 divdivdiv class=ts-pagebutton class=gotoPage data-page=68Page 68button div class=ts-imageimg data-url=f-11-syllabus-structure-ay-2013-14-vit-orthogonal-transformations-and-its-2-dhtmlpage=68 data-page=68 class=ts-thumb lazyload alt=Page 68: F 11 SYLLABUS STRUCTURE AY 2013-14 - vitedu · Orthogonal transformations and its 2-D and 3-D geometrical interpretation Application of eigen values and eigen vectors to principal loading=lazy src=data:imagegifbase64iVBORw0KGgoAAAANSUhEUgAAAAIAAAACCAQAAADYv8WvAAAAD0lEQVR42mP8X8AwAgiABKBAv+vAXklAAAAAElFTkSuQmCC data-src=https:reader030vdocumentsmxreader030viewer20220412195e085af244d47a300243b799html5thumbnails68jpg width=140 height=200 divdiv
