Panjang Vektor dan Tiga Titik yang Segaris: Materi

4 Slides • 4 Questions

1

Panjang Vektor dan Tiga Titik yang Segaris

By Ni Suci

2

Multiple Choice

Sebelum melanjutkan materi ke panjang vektor, mari mengingat materi sebelumnya.

Diketahui titik P(-2,3) dan titik Q(4,-5). Tentukan vektor $\overrightarrow{PQ}$ dalam bentuk kombinasi linear

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$\overrightarrow{PQ}=-6\overrightarrow{i\ \ }+8\overrightarrow{j\ \ }$

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$\overrightarrow{PQ}=6\overrightarrow{i\ \ }-8\overrightarrow{j\ \ }$

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$\overrightarrow{PQ}=-6\overrightarrow{i\ \ }-8\overrightarrow{j\ \ }$

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$\overrightarrow{PQ}=6\overrightarrow{i\ \ }+8\overrightarrow{j\ \ }$

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$\overrightarrow{PQ}=2\overrightarrow{i\ \ }+8\overrightarrow{j\ \ }$

3

4

Multiple Choice

Diketahui titik K(-4,3) dan titik L(8,-2). Berapakah panjang dari vektor $\overrightarrow{KL}$

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13

2

169

3

39

4

20

5

-13

5

6

Multiple Choice

Diketahui titik A(2,-1,p), B(8,-9,8), dan C(q,3,2) terletak pada satu garis. Tentukan hasil dari p+q

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7

2

4

3

6

4

3

5

7

Multiple Choice

EVALUASI.

Titik P(2,0,3), Q(-3,1,n+2), dan R(m,-2,-1) segaris. Nilai dari m-4n adalah...

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-3

2

-1

3

0

4

9

5

18

8

Silahkan lanjutkan menjawab soal kuis :)

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Panjang Vektor dan Tiga Titik yang Segaris

By Ni Suci

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