## QUICK REVIEW 6.2 (For help

MATHEMATICS · Subjective · AP · AP Precalculus · Functions with Parameters, Vectors, and Matrices · Functions with Parameters, Vectors, and Matrices

Problem

## QUICK REVIEW 6.2 (For help, go to Section 6.1.) In Exercises 1-4, find ∣u∣|\mathbf{u}|. 7. A=(2,0),B=(1,−3)A=(2,0), B=(1,-\sqrt{3}) 1. u=⟨2,−3⟩\mathbf{u}=\langle 2,-3\rangle 2. u=−3i−4j\mathbf{u}=-3 \mathbf{i}-4 \mathbf{j} 3. u=cos⁡35∘i+sin⁡35∘j\mathbf{u}=\cos 35^{\circ} \mathbf{i}+\sin 35^{\circ} \mathbf{j} 4. u=2(cos⁡75∘i+sin⁡75∘j)\mathbf{u}=2\left(\cos 75^{\circ} \mathbf{i}+\sin 75^{\circ} \mathbf{j}\right) 5. A=(−2,0),B=(1,−3)A=(-2,0), B=(1,-\sqrt{3}) In Exercises 9 and 10, find a vector u\mathbf{u} with the given magnitude in the direction of v\mathbf{v}. In Exercises 5-8, the points AA and BB lie on the circle x2+y2=4x^{2}+y^{2}=4. Find the component form of the vector AB→\overrightarrow{A B}. 9. ∣u∣=2,v=⟨2,3⟩|\mathbf{u}|=2, \mathbf{v}=\langle 2,3\rangle 5. A=(−2,0),B=(1,3)A=(-2,0), B=(1, \sqrt{3}) 10. ∣u∣=3,v=−4i+3j|\mathbf{u}|=3, \mathbf{v}=-4 \mathbf{i}+3 \mathbf{j} 6. A=(2,0),B=(1,3)A=(2,0), B=(1, \sqrt{3})

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