In the diagram, $$\(O A B\)$$ and $$\(O E D\)$$ are straight lines. O is the origin, $$\(A\)$$ is the midpoint of $$\(O B\)$$ and $$\(E\)$$ is the midpoint of $$\(A C\)$$. $$\(\overrightarrow{A C}=\mathbf{a}\)$$ and $$\(\overrightarrow{C B}=\mathbf{b}\)$$. Find, in terms of $$\(\mathbf{a}\)$$ and $$\(\mathbf{b}\)$$, in its simplest form $$\(\overrightarrow{A B}\)$$, $$\[ \overrightarrow{A B}= ............................................ \]$$
Exam No:0580_w20_qp_43 Year:2020 Question No:8(b)(i)
Answer:
\(\mathbf{a}+\mathbf{b}\)
Knowledge points:
E7.3.2 Represent vectors by directed line segments. (In their answers to questions, candidates are expected to indicate a in some definite way
E7.3.3 Use the sum and difference of two vectors to express given vectors in terms of two coplanar vectors.
E7.3.4 Use position vectors.
Solution:
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