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Dot and cross product of factors so hereamp;#39;s a practice problem for you to find Dot and cross product of two given vectors now the idea here is that you should understand that when you do this exercise what are you going to find so youamp;#39;ll find that U dot V is equals to V Dot U so that is commutative but in this case you will observe that U cross V is actually equals to negative of V cross U right and you know cross product is not commutative right it is a vector so if U cross V is pointing outwards of this page then V cross U will be a vector which will be pointing downwards so itamp;#39;s opposite direction right so this is what you should figure out after solving this question now dot product of U dot V is so we can find U dot V so we have 3 minus 4 5 dot 8 15 and -17 so you have to multiply the corresponding Direction number so what you get here is 3 times 8 24 minus 4 times 15 which is 16 60 minus and 5 times minus 17 will give minus 7 times 5 is 35 3 so it gives you
