Show that vectors are parallel or points are collinear
10th grade (Year 11 in England) Β· 16 questions Β· Common Core: HSN.VM.B.5 Β· England: GCSE Higher Geometry
Name
Date
Score/ 16
Question 1
Is 3a β 15b parallel to a β 5b?
- A. Yes
- B. No
Question 2
The vector (β8, m) is parallel to (β2, β1). Find m.
Answer
Question 3
Is β15a β 12b parallel to β5a β 4b?
- A. Yes
- B. No
Question 4
The vector (β10, m) is parallel to (5, β2). Find m.
Answer
Question 5
Is β20a + 16b parallel to β5a + 4b?
- A. Yes
- B. No
Question 6
The vector (2, m) is parallel to (β1, 3). Find m.
Answer
Question 7
Is β8a + 11b parallel to β4a + 5b?
- A. Yes
- B. No
Question 8
The vector (β3, m) is parallel to (β1, β6). Find m.
Answer
Question 9
Is β6a + 12b parallel to β2a + 4b?
- A. Yes
- B. No
Question 10
The vector (9, m) is parallel to (3, β2). Find m.
Answer
Question 11
Is 12a + 5b parallel to 4a + b?
- A. Yes
- B. No
Question 12
The vector (3, m) is parallel to (1, β4). Find m.
Answer
Question 13
Is β12a β 3b parallel to 4a + b?
- A. Yes
- B. No
Question 14
The vector (3, m) is parallel to (1, β6). Find m.
Answer
Question 15
Is β4a β 8b parallel to βa β 2b?
- A. Yes
- B. No
Question 16
The vector (12, m) is parallel to (4, β5). Find m.
Answer
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