Determine whether the vectors u and v are parallel, orthogonal, or neither. u = <6, -2>, v = <8, 24>
given a,b vectors are parallel if they are multiples of each other a , b ka,kb if they have a common ratio among parts they are parallel a/ka = 1/k b/bk = 1/k
so what can we determine?
It's neither
my perp idea is flawed, parallel idea is fine tho
Is perp = ortho?
perp is when dot product is zero ... we dont flip nothing, they are already presented that way if perped
yes ortho means perpendicular
u = <6, -2> v = <8, 24> 48,-48 i was confusing flipping to perp a vector for flipping a vector
So it is perp because they are equivalent but flipped?
what do you recall about perpendular slopes?
Ohhh perp slops are the opposite reciprocal
yep flip and negate is my memory
a slope of b/a is a vector: a,b the perp vector is some flip negate multiple of it: -kb, ka a, b -kb, ka -------- -kab, kab perp vectors have the property that the products are opposite, so their dot product is zero
So wouldn't it be perp because 48 + -48 =0?
yep ...
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