What is the constant of variation, k, of the direct variation, y = kx, through (–3, 2)?

k = –k equals negative startfraction 3 over 2 endfraction.
k = –k equals negative startfraction 2 over 3 endfraction.
k = k equals startfraction 2 over 3 endfraction.
k = k equals startfraction 3 over 2 endfraction.

the value of v.w= -12.

step-by-step explanation:

we are given three vector r,v and w as:

r = < 5, -5, -2> ; v = < 2, -8, -8> ; w = < -2, 6, -5>

we know that r,v and w could also be represented as:

r=5i-5j-2k

v=2i-8j-8k

and w= -2i+6j-5k

where i,j and k are the unit vectors of x,y and z-axis respectively.

also we know that it has the following property:

i.i=1 ; j.j=1; k.k=1

and i.=j.i=i.k=k.i=j.k=k.j=0

i.e. when we multiply two vectors or we find it's dot product we need to only multiply the components of x coordinates with each other; y with each other and z with each other.

hence, v.w= (2i-8j- -2i+6j-5k)

                  = 2×(-2)+(-8)×(6)+(-8)×(-5)

                  = -4-48+40

                  = -12

hence, v.w= -12

a

b

d

step-by-step explanation:

i think the answer is seven, for if i'm being useless °ω°

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i dont have an answer

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