Penjelasan dengan langkah-langkah:
VEKTOR
6. ê = i – 2j – 2k
ē = (1, –2, –2)
7. PQ : PS = 2 : 3
QP : PS = –2 : 3
–2QP = 3PS
–2(–8, 8, 8) = 3(x–3, y+1, z+2)
3x = 16+9 → x = 25/3
3y = –16–3 → y = –19/3
3z = –16–6 → z = –22/3
S = ⅓(25, –19, –22)
RS = ⅓(25–12, –19+9, –22–27)
RS = (13/3, –10/3, –49/3)
RS = 13i/3 – 10j/3 – 49k/3
8. sin ∅ = 3/5 → cos ∅ = 4/5
q(2p – q) = 2pq – q² + (2pq)(q²) cos ∅
q(2p – q) = 2×10×2 – 10² + (40)(100)4/5
q(2p – q) = 40 – 100 + 3.200
q(2p – q) = 3.140
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Penjelasan dengan langkah-langkah:
VEKTOR
6. ê = i – 2j – 2k
ē = (1, –2, –2)
7. PQ : PS = 2 : 3
QP : PS = –2 : 3
–2QP = 3PS
–2(–8, 8, 8) = 3(x–3, y+1, z+2)
3x = 16+9 → x = 25/3
3y = –16–3 → y = –19/3
3z = –16–6 → z = –22/3
S = ⅓(25, –19, –22)
RS = ⅓(25–12, –19+9, –22–27)
RS = (13/3, –10/3, –49/3)
RS = 13i/3 – 10j/3 – 49k/3
8. sin ∅ = 3/5 → cos ∅ = 4/5
q(2p – q) = 2pq – q² + (2pq)(q²) cos ∅
q(2p – q) = 2×10×2 – 10² + (40)(100)4/5
q(2p – q) = 40 – 100 + 3.200
q(2p – q) = 3.140