91Ó°ÊÓ

Graph the point on a polar grid. $$\left(2, \frac{\pi}{4}\right)$$

Sketch the pair of vectors and determine whether they are equivalent. Use the following ordered pairs for the initial point and the terminal point. \(A(-2,2)\) \(B(3,4)\) \(C(-2,5)\) \(D(-1,-1)\) \(E(-4,1)\) \(F(2,1)\) \(G(-4,4)\) \(H(1,2)\) \(I(-6,-3)\) \(J(3,1)\) \(K(-3,-3)\) \(O(0,0)\) $$\overrightarrow{G E}, \overrightarrow{B J}$$

Find the component form of the vector given the initial point and the terminal point. Then find the length of the vector $$\overrightarrow{M N} ; M(6,-7), N(-3,-2)$$

Graph the complex number and find its absolute value. $$-2-3 i$$

Find the component form of the vector given the initial point and the terminal point. Then find the length of the vector $$\overrightarrow{C D} ; C(1,5), D(5,7)$$

Sketch the pair of vectors and determine whether they are equivalent. Use the following ordered pairs for the initial point and the terminal point. \(A(-2,2)\) \(B(3,4)\) \(C(-2,5)\) \(D(-1,-1)\) \(E(-4,1)\) \(F(2,1)\) \(G(-4,4)\) \(H(1,2)\) \(I(-6,-3)\) \(J(3,1)\) \(K(-3,-3)\) \(O(0,0)\) $$\overrightarrow{D J}, \overrightarrow{O F}$$

Graph the complex number and find its absolute value. $$i$$

Find the component form of the vector given the initial point and the terminal point. Then find the length of the vector $$\overrightarrow{F E} ; E(8,4), F(11,-2)$$

Graph the point on a polar grid. $$\left(3.5,210^{\circ}\right)$$

Sketch the pair of vectors and determine whether they are equivalent. Use the following ordered pairs for the initial point and the terminal point. \(A(-2,2)\) \(B(3,4)\) \(C(-2,5)\) \(D(-1,-1)\) \(E(-4,1)\) \(F(2,1)\) \(G(-4,4)\) \(H(1,2)\) \(I(-6,-3)\) \(J(3,1)\) \(K(-3,-3)\) \(O(0,0)\) $$\overrightarrow{D J}, \overrightarrow{A B}$$