find a * b
a=5i+7j, b=-4i+3j
how do i get rid of i and j? .-.
:/ @ikram002p
is it cross product of dot product ?
-20i and 21j. yes. but how do you get rid of i and j?
im asking is it cross product of dot product ? :P
\(\large \begin{array}{llll} a=&5i+7j& b=&-4i+3j\\ &(5,7)&&(4,3)\\ &<5,7>&&<4,3> \end{array}\)
hmm missed the minus there =) \(\large \begin{array}{rrrllll} a=&5i+7j& b=&-4i+3j\\ &(5,7)&&(-4,3)\\ &<5,7>&&<-4,3> \end{array}\)
I'm afraid to say... ikram002p is right... is it cross or dot product? your sign there is rather ambiguous =)
.-. idk it just has a big dot but i got yelled at before on here for assuming it was dot product because of that :P so you tel me c:
hint: ".-. idk it just has a big \(\large dot\) "
\(\bullet \) = dot product \(\large \mathbb \times \) = cross product
wow big dot :P
@lovelyharmonics lolzu know what dot product is xD
/).(\ i forgot who but on one of my question someone just said that the dot was for multiplication
and no. but im assuming joe did cross product
<x1,y1> ∙ <x2,y2 >=x1x2+y1y2 :D
\(\large ( a_1i + b_1 j) \bullet ( a_2 i + b_2 j ) = a_1a _2 + b_1 b_2\)
and notice that dot product is just a NUMBER.
wait what 0.0
multiply i components multiply j components add them
so.... (5i+7j) dot (-4i+3j) and i already said -20i+21j but how do i add them .-. they have different variables
\(\large ( 5i + 7j) \bullet ( -4 i + 3 j ) = (5)(-4) + (7)(3) \)
simplify, and you're done !
oh so it +1
i,j are not variables they are direction vectors :D u should understand that :-\
yep, btw i and j are perpendicular unit vectors : i.i = 1 j.j = 1 i.j = 0
yay c: eveyones equal now
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