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@ganeshie8
which question ?
7
start something like below : AM = AO + OM = AO + OX/2 = AO + (OD+DX)/2 = ...
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AM=OM-OA i guess OM(0,4j,5k)
looks perfect!
AM=(0,4j,5k)-(8i,0,0))=(-8i,4j,5k)
AC=OC-OA=(0,8j,0)-(8i,0,0)=-8i,8j,0
hey wait, AM doesn't look correct
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how did u get OM(0,4j,5k) ?
i said that M is half the distance from D
notice that OM also has x component
AM = AO + OM = AO + OX/2 = AO + (OD+DX)/2 = (-8,0,0) + [(4,4,0) + (0,0,10) ]/2 = (-8,0,0) + [(4,4,10)]/2 = (-6,2,5)
Oh i understand i will try out AC by myself AC=OC-OA =(0,8j,0)-(8i,0,0)=(-8i,8j,0)
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looks good !!
MAC=AM*AC=(-8*-6)+(2*8)+(5*0)=64 Cos(x)=64/((-6)^2+(2)^2+(5)^2)^1/2*((-8)^2+(8)^2)^1/2=0.701=45.44
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