QUESTION 1. Use the coordinate grid to draw straight lines with lengths of : (5 marks)[br]a. 4 cm[br]b. 4.3 cm[br]c. 2.5 cm[br]d. 0.7 cm[br]e. 36 mm
Use the coordinate grid and draw two parallel lines that are : (6 marks) [br]a. 45 mm long and 3 cm apart.[br]b. 5 cm long and 2.5 cm apart.
Draw the line WX 10 cm long. Mark the point Y on the line WX so that Y is 3 cm from W. Mark the point Z on the line WX so that Z is 4.5 cm from X. Draw two lines (the lengths are 4 cm), one from Y and one from Z, that are both perpendicular to the line WX. (4 marks)[br]
Draw each of the triangles accurately. (6 marks)[br][img width=576,height=321]https://lh4.googleusercontent.com/izG-2KxO2t4Bd8dhrp7eiW5XV9R0juElainuK9ZCnH8UgJQkGSJ6SmYUFFl_zfpUpB0BYg_jmGiYrHl2pK2S3BRb61StfCY0M9rzWgfe-gF9Vw4236Ytq0OjCDZFcC9KXKrY1EKG[/img][br][img width=576,height=321]https://lh4.googleusercontent.com/zTOg7gwYqFP_LpZFYdCUVyAkqAgXkA4az1oHsXKMmKtfDfqa1tdYyhdBZwbiUaWHWyjaDDfBuMMs60Zi_wKjNf3OhF2TXw-nAx5iI4uo7VH0U-X8nk4owKjQb7dtO0jrxXWf-gce[/img]
Answer the following questions. (5 marks) [br][img width=527,height=321]https://lh6.googleusercontent.com/pp8m7MxMkQY3_ldReBu1y-UPPsRNSnV3JBVslYRRM9IaoPCgrzbnH5h4Gm-KmUt7lkfBwXBXhF7pSz61VuXQJ-Q0OurcyieVoicwd49WuHVWeZhEowRmgxlXQGwgPVK7vr3Dy4Wt[/img][br][br]a. Write down the coordinates of D, E, F and G.[br]b. M is the midpoint of DE. Work out the coordinates of M.
The points (-3, 2), (1,2), and (1,-2)are three corners of a square. Plot the points and draw the square on this coordinate grid and work out the coordinates of the fourth corner of the square. (3 marks)
Work out the equation of the line through each pair of points. (5 marks)[br]a. A and B [br]b. B and C[br]c. C and D[br]d. D and E[br]e. E and F [br][br][img width=545,height=321]https://lh6.googleusercontent.com/DzMDdNs_WolJ7s_XuEh3yBLWcOoJ7mrjmWCJH_i2AR5sSUHRis1N5GJ63raa0xJZGO2q8HFyHCA7tU4rvi50_bcNPXDntokkCL5zcMj_oerZNSsMWm8k_tEmRBGdHyERD8KAYtOf[/img]
Copy and complete the table of values for y=x + 2. Using the table of values, draw the graph of y=x + 2. (5 marks) [br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAhgAAABOCAYAAABizG/TAAAe5ElEQVR4Ae2d16slxRPHr+vq4v9ifBJ9UTCA8UGMaxYVAyg+KCjmrKggCGYxoiAoIqKIqBgxPJhzQBDDrnnVNc+P79zfZ7ZunTPTfe49d/dMTw2c2zPd1T1dn6mqqQn3nLmqqqr169erqP7777/qzz//rNfjzzyBv//+u175448/FiARK9oWNMTGCIF//vmn+vfff+sPjaoLflXNQCxY4GTraItylIBsSL5oF3w17GueCjFdPIKJtZRqQUzCbigXSsZWF4G//vprgR/ik3MYHwFNAY7l999/Z3XQpeBpEbR169YNmsVilMe2sDXxjEC3gaRYYGMwgtkGqVhLEZBvEtjgmepTejv2NM7fuLAsnUFKP53zLB9ty47CB1Pk5ts9O9VSN4dD2qxNYHFQtQ/5I1iwsMkXzjlkNjm6Y2g4q2eYM0bJMtiR7Aw2sBK7knWfhm7iNo4hPjuNffR5DGxKOuCLSsRIPPqs2zTmLvth0QU1vjeNsYcwhmwKGxNHe1NC9XO2Uk4JYNVjkByAIZY28ZLBCJqtGyKTSXX+9ddfmy7YlLWzpnGgK7CAjTBYZgPFMpHa8kn5pnyUJfx0ngQJmOzM2phdh9nQShItGEl/6obGYin62sRC45B0zLFCkGMbRx1CFtalI9AtD9XJObv6Rdv8nS/4Ucq+rI0Fp/kTouUCK5XBJ30HlROlWMEMhkPnBwdbxt2dDTZluRCXVKckQ9tDt59c/S1HreOL9R0MwWwq5uaqzTbbrFqxYkU19/91bQ/1Iwb2s3LlygXbQ+WSq7e1Ia1vscUWDb/cMUqXw75gg76WHXVRLoxFsFPpfTP4bdb4muUEF8oh25TnApPNN9+8ZjdkNjm6i5f8jjuu9q6hErTmDgZZhwbVwlVBvRF/GgJKxLjbI7ix5BGAFezUi6Q2b4QypSwD2MCqTI2nqxWsxM6ynO5eyhgNVtKGq/MyNJuuFrIjy2q6o5c3GqyIX9KQ/GHBGVJGR4JRHobpawTY6Y9c3ojeruJksOEYexae1QbJWPMEwgc9kfZt2ZVifCyjBMIHR5nk1vh4ZVlGgpFLcYxcBLcxUFqquoywpctgqq1DSmnPajAgFqFo+GA+tEgw2lmFD7azSbX4eGVZRoKRotfRHsGtA45r6jJCJzq4TeuQUt6zGhyQCRQOH8yHFQlGO6vwwXY2qRYfryzLSDBS9DraI7h1wHFNXUboRAe3aR1SyntWgwMygcLhg/mwIsFoZxU+2M4m1eLjlWUZCUaKXkd7BLcOOK6pywid6OA2rUNKec9qcEAmUDh8MB9WJBjtrMIH29mkWny8siwjwUjR62iP4NYBxzV1GaETHdymdUgp71kNDsgECocP5sOKBKOdVfhgO5tUi49XlmUkGCl6He0R3DrguKYuI3Sig9u0DinlPavBAZlA4fDBfFiRYLSzCh9sZ5Nq8fHKsowEI0Wvoz2CWwcc19RlhE50cJvWIaW8ZzU4IBMoHD6YDysSjHZW4YPtbFItPl5ZllkJhv/fabYp+epZTYTBaUtNrs/t0wxu4gYzlXxpCTz9trhR1weGXUY46fwtK/rCztqiXUduFkuOMXPzrPjSGrVLluNu+1FnZWHCuCWWOT4IG8sLliUyadNpXIIBG/r4b2JUPb/NgT1R0qeE0tuG98E2Ha2/8Xsm8PFjto3R93rPyuqdlWAIgAxRHa0BUg8g22bB015amRPcUjpzEoQdxql+1KnkoOk49JFtlxGmGKH7ODnxEDMro+3ffvttnPhM1tm5a4KeFb7H5JFXvV3YVnsfbcTqkrue8kGxgJfGtLZi63P312c52ZWNL9IFBpYTJ0raJGftiYSjzyz83K2uavM+6OX9Nszkg7DyrH2fUrY9K8syK8Gw0ARFA6iOgKYSwGqnvhSAbXqkgltbv7Z6DFMOTHJhD5b9xToSk7axZq2+ywhz5mo5yHE5Udh6G/jEsi8ObnUQC88KXS0ndFNf62/YkNqRsf1KW8/xQfjBRgzsemlM2vSRXY2zCexP/oMt4UviZFkhWxpDq5d08z7YxlQ8YYXMOMa0lVh6VpZlMsEAFobnDY52wElOMtqJNUzaSypzgltKXw4GpeRhzVW4OFJnjblPSUaXEaYYqd3y0Tofta1bt64ZAk6+TyMwgytWN03PsrJ6qs3qp+333nuv2mmnnerfTrj66qtr7eST3i/rhgL/5PggLORH999/f7XbbrtV33777QKbKhDNiEqyK1jYRi5mqJPNXX755bVN6Ue/rrjiirqJeG4vdOjT97LLB3N0E0PZ1IEHHlh9+OGHdZdxrHPG6puMjVeau2WZTDCssA3kOrlhcAp69iQIWNu3b9By5psT3FLjeFZsU37wwQfVIYccUv38888N4z4lFujfZYTIjCtlQ3zGtetX/E4//fTm13/vu+++sUF0XN9ZqfN+Yln5NuxCc//666+rQw89tHrrrbdqVc4+++zq3nvvrdet3KzouRzzSPkgHFReeOGFdfK25557Vj/99NOCQLgcc5u1MdsSDM3TxvLbbruteuGFF+rpv/POO9UOO+xQ3X777Y06MPXJbiPQwxXvZ9YHu9QRC3FQ0nXKKadUO+64Y/XRRx/1LgZ16Zhq86wsy2SCocH9Cc0bFtvIaQfUpSbX5/ZUcMvVDeeGn0oZrjLi/fbbr9p9993rgIhja1xlzH1i3GWEuZys4Wpd3K6//vpKSZhYvPjii/VV18svv9wEzNyxN6Wc1UvzGMfKy8hGHn744fqkiV18/PHH1eGHH16tWbNmMAEu1wfxMdmGEgwlZ3DblMd+Y+5bdtWls9oUV5RUaEH2zjvvrM4444z6TiExamPOe2Psy/uX98G2OWBXjz/+ePXkk082dzDEEX5tfUup96wsy6wEw5/IlP3vsssudWb77rvv1s+gjj766Gr//fevHRd5u6NSYFo9coOb7ePXZYT6WFbwu/XWW6unn366voNhb+laWT/erG53GWHunKW3PuKlQKerBiUXNuhddtll1SWXXFJUgkGgssddj8rOO++86qGHHmre11m7dm21xx57VDqJalGQK33J8UH4qdRJQIwUw4a2tCUYijf4lvUluN11113VRRddVOOiDj8shaH1Lenk41WXns8880ylO6fff/99tXr16uYRSVefkto8K8syK8GwRicwGJkMT8/qrrrqqvq2EANzgmS7JJhWl5zgZuXb1uEkzrDTVYNuU+p5nq5Kf/jhhwVJCH3axpy1+i4jXOxcuXqgv+zyggsuqJ3d2ywys1j6Y+lZ4W+S42Qg/U444YTq2WefbVTSOzuq050cz6YRKmwl1wfFQ+xeffXV+q5g3MGYNwRsC7tSLe95yd6UxJ955pkLTprxDsYGJ9KF3y233FLblhIMPbJ8//33awFi+QbpMtd8vLLxLJlgYIBCQ0fA6epRz+cIcpJFxvYrE2tV347P0U1M4CL5NjZw1Yt7jz76aC0nxocddlilq1MtGof+lDlz2NQyXUaouaG71sfphd7I8V9Llqsc/KSTTqofEWxqfSfZv9VB/caxsjJioATj+OOPr5577rlmV3of5cQTT6zvYIxj2AgWtJJKMEi04Kerzb322qvxp4JQJFWRXaXswvN66aWXqrvvvrsZW/1JQJrKAlawD1TBBy0v+Z3d1vrNN9/cxJuvvvqqOvLII+u7qiUygo0vYUW9ZZmdYGB4GgTIeulTz+Y+//zzBbepkbU7Yucllanghq7nnntutWrVqjoh2WqrraotttiiXld/OS88xU2fG264oXFiJRvHHHNM/eiJ8bg652RL/SyXbUYoHbATrV966aXVypUrGz5ipM+WW25ZPfDAA7WK6C9u9FWpuz4KiDg3djjLXDQ3dGCellXbMZbvnXrqqfXdGvrrLpeuoN5+++16qLa+7KeEMscH4SN9n3/++eYRSV/sY1rHSXZFrLFj/vLLL3azWde7PDfeeGO9LYbenvx207GHK9ZGNH3rg2rz3PTSvc5722+/fROriPGyyQcffHCEVw+xZE3ZslIHyzKZYKiDdUTb+Y033qjOOeecOrDrAMjg7HNfK5s1054JTRrcxMgaKuuWk65I9a9hGlufFStWNOuvvPJKc/IUKk60fcDWZYR2/tJpHBfdllXiYIOa5CQvfnpz+5FHHmn62jFnfd0ef83VsoKF6iWHrPTWc189G0dGd7uOOOKI6rvvvmvkZl33pc4vxwe526V96bHjPvvsE3cw/g+e2C570kfb8jExu/jii+tHs6pnIXlnu5QSv0If64Oqk4/Z2KM6uy1uuoOqx9m6KKRPvVL4H8/KskwmGDinAMu4MEi9aXzddddVuuWo9zA+/fTT6rHHHmugW6MslW9OcJPuMkQL3XJUu2UlzjZJ0zsYenFIxqtxxN/K94VtlxFKZ308I+mGvaEnTk0f1YuNguGPP/5Yi/H9IZLpw2L11nw9K9XBwXLSY7Ojjjqq+TfV888/v/k3VfXpi/5LOUYpH4QtJ0YlGHrJ85tvvlnKbnvZV3blbcLGEtrkP2eddVZ9qx9F9eKwfRynetsXub6W2AnzxwfxO+q1TQxSHe3qL39UgsG/qVo5+pdYwgrdLMtkgqFOvNQjJ9XttL333rt+/qtnvrpa2nXXXev/Aba32jBWdlpimQpuXmfPxG97eSUaSjAOOOCA+nswbDuJn62b5fU2I8QJcVSVrKOjAp7qrOHSTy9ZHXfccfWVlvSXjN5f4V/tZpkJc7N6qc6yos3ail1/8803q5133rm+y6XHS1rExiap7KfEMscHsaN77rmnuRuoW9u64zOkRXZlbQfdZSswUjzfd999G07qI8Z6t0mP4LTIJjknMEbfS/wMPfBB+ZJvk4w4KsGyPJVgHHTQQXWCwThDKGGFrpZXVoJBMNcAMkZOAAyo0oLWDkrKbq2edj0nuFl5OImh5aP1trsayoYPPvjg+h0McRdnjgel38csbncZoZ+vtS+uPKWr11dfMLXddtvVj5EIhDom+jdVLXYcv49Z2rYOqXlZVtav/Jxpo/9Q/M5yyPVBbzsaA352vJLXZVdeZ21Th/2MYwUXm1jQj7Y+l/gQOlgfVN24+IOsShI0rRPbh5Lke1aWZTLBQBhjogQ4MFWqzZ4Q7AEocT0nuImfPmIDS8vC85IcJ0a7Tl+cn9KONcvrbUYoPdDNOqm9G6Y7ZVrgyLotLV/ZImPWHWf8j5+rZ8X0rY6qwwYsN8nAFNuif4llygcJ8mJCrIIbflYil3E6ya5kH3bBVlRneSCHbcJRcrTB0Y7X13X0ZP74ILpSLznpLVbwwq4kg89Zn6RvqSWs0M+yTCYY6gRI21H1dtuuI88OSy1TwS2lNw6KUcKQerbbeNKe2s8stHcZoeY3Thf0xoGRoaQdXhrHOjZcZ0H/rjmgDzKelQ9yBHtbDwNYMVbpZY4PYidiAae+2MY0j5/sytqMHRtGtFNKhnWxw77gaMfo83rKB9XuZby+tMMGpl6utG0fr+AgPZsEA4DWYQFVGpBJ9MG56IPRiJdlRXuUCwlgbJ6VTQQW9hjelmcBK9gNj0i+xmIFJ3yT3t53qR9SCRvp7O0q4vtCS4CH/BFWCyViaxwBsYId7fjeHJk8hihhOao6+E50HlpJ1i5GWoeVvq8hlm4CGJr+9VaLbAqb6+45rFYxwd9gBbthkZhMW3zQ+yY+O9lo5UmTdImPt6uwr/njLQ6wwAfHnTTLs46layT78skY8V0s6zsYGKEyNxyWuqVPod8jYHjclpY2nCQ92H5rujyzhx+scGDtjXcrlmfP/RjVMoANrGDXD002zSzFyiZnmgW+Gvzmjwl3yLAr8Qo282wsB3EiMYXVprHqfu1VXxypRe/NcfFNkjFHUEMlwMpJEaJtiKXnw3csiAWshshlEp315rkSV5xZTDHEScYpVVYssDMxEiv7tn6pek9DL+uD1jc1NkynsZ8+j0GCIbuyMd3z6rOOi507MQlGGkd2498rWOz4Q+hnfRCfI8lv3sHA8CRMFjcEODk6CpYM0Z4UZZAWbM44Q5TB4MQKG+PuWNjZhn9pg4kYYVewG6Ld5OosVvbkIB+VrxLgcscpVQ4bsnal5JX6UvWeRC9YiBEJh+wqbCiP4qpVq+rXKuz5UT0V3xc8IhFcm7n5Dnm7K0vKngThQR3PNMvSeLraEPD9G+w49XT31s/RLAt8UCX21k+tNs6s8UF80jKjbuPMZDb3Ih4wsT7IiXQ2Z73xZiXfEx94qFSdfvsoljQBseKCCH8TQ3g2L3lqKAnrty/UyBVVehdlS+CcaMlVuBgBlrYoxxOQLcGKq01rhON7DaPWcoCNWIX/5R1/sRJDLfgmPb3vUj+kEjbSGR8UF9mXbRsSE6srDKy/2ZOmlY318QTG3ZTA9+o7GAIKaBmhPvYXP6mLcq5+E1tXTcFi3k5yOMgAYabnwPSxP+RG3dBKywA2YiVmQ2OxFH3FDBtbyjgl9h1nS7K74DUfw+BDaX2yRHuYtk7ipvzBJmkLEgzyEglJOJY8AjpQseQR8HaFAeb1LlvKs/CsytZ+adqFD+bz40SQ32M4kuGDiz/WPl5ZlgvOkJFgTAY5gls+ry4jzB+lTEnrkNLQsypT6+loFT6YzzESjHZW4YPtbFItPl5ZlpFgpOh1tEdw64DjmrqM0IkObtM6pJT3rAYHZAKFwwfzYUWC0c4qfLCdTarFxyvLMhKMFL2O9ghuHXBcU5cROtHBbVqHlPKe1eCATKBw+GA+rEgw2lmFD7azSbX4eGVZRoKRotfRHsGtA45r6jJCJzq4TeuQUt6zGhyQCRQOH8yHFQlGO6vwwXY2qRYfryzLSDBS9DraI7h1wHFNXUboRAe3aR1SyntWgwMygcLhg/mwIsFoZxU+2M4m1eLjlWUZCUaKXkd7BLcOOK6pywid6OA2rUNKec9qcEAmUDh8MB9WJBjtrMIH29mkWny8siwjwUjR62iP4NYBxzV1GaETHdymdUgp71kNDsgECocP5sOKBKOdVfhgO5tUi49XlmV2gqEv49JiO9sv6FKb/s0VudSkSmifVnATNy2w4ytXYaQvMIG7SuRp70PZZYR9mP9yzpFjyz48K+qjHCUwLR8cHbm8mrYEw8dxNFec4cuTKNVGnEKuhDJ8cPFH0ccryzKZYHCysyc1/yt8krFGxw6sUS5++rPbczmCG+zEU+t22/74TltQmFVaXUY4q3PeWPPiGLM/z4r6KEcJLIcPju6ljJpxCYaN0cR4xRa+tl7t1FtZEUGmBDrhg4s/ij5eWZbJBEO7lcFZ49K2FtXZ+p9//rmutzuoKwr9M43gxu8niCkf+NkSJxdKft21T1i7jLBPeizHXDnOjO1ZUR/lKIFp+ODoqGXWjEswrO1p3cYZ4rwuIJHTL7FamVJIoR/6hA9CIl16VpZldoLBbrijgfGp3q4r4ZAB6oMsfUsrpxncLCvvwNy50IEjIVFpuc862y4jnPW5L/f8rENqX57Vcu+/z+NP0wf7zCFn7rIrH1vUz8Yee8FIrJGMjTXI2Lqc/c+yTPjg4o+Oj1eWZVaCgYEpe6UzRmanVZLBWb3a1qcR3HSb0Tq49iXHhrO24UpJmw0AbXOclfouI5yVOW6qeXA82b9nRX2UowSm4YOjo5ZZMy7BwPYopbniDPH9yy+/rI444ojqgw8+GIlTJVGy+kuv8MH8o+tZWZbJBEOG5rNetnVyVDsnPqakEyYy1JVYTiu4iZcOCizF88QTT6yNXPu49957G56S8wlJH9h2GWEf5r+cc7QOqf14Vsu5776PPS0f7DuHnPnLrnxctranNtv+ww8/VKeddlq17bbbVu+++26zC+K9lW0ae7piOUiF8MH8A+lZWZbJBEO7waC0TmZrr541IPV2WiUZoNWL9WkFN8tJHK+55prqs88+q539pZdeqn+2W6UWDh6PTZjLrJddRjjrc1/u+XFM2Y9nRX2UowSm5YOjI5dXI7uysQYNqVOc58VNvcj/xBNPVC+88EJ18MEHV++//34tbuM+/UsowwcXfxR9vLIskwkGwjI+DPHjjz+utt5662q77bar3n777XpmMsDVq1dXa9eubd4ToO/ipz7bPacR3OzdCK1///331aefflq/yIn2559/fnXppZeOTeKQmfWyywhnfe7LPT/vJ57Vcu+/z+NPwwf7rP8kc29LMGR/1gb1KPz111+v7rjjjjqeH3rooZVivpWz65PMYVZlrf6aY/hg/pHyrCzLZIKh3ZDVcitfdfqPkVNPPbW+fc9Unnrqqeqrr75qEhESEtpLK5ca3OyB0JUBd4HsHSMxvOiiixrOaqMfZR+4dhlhH+a/nHP0x9GzWs59933spfpg3/WfZP6yKx+T/bbiy08//VTdeOON9dBaP+SQQ5o7GOxPNmvjFPV9LcMHF3/kfLyyLJMJBgbIyc/eIjv33HPrEx9X4c8991wzS+SbigJXcoIb/FBfXMTL1lumunpgkQOvWbOmOvnkk6vvvvuuSSxgaw8kfWa17DLCWZ3zxpqXP46e1caaRx/3k+ODfdRrOeY8LsFgP4o1+ii23HTTTXWSobikO6oHHnhg9fnnn9cxS+02XtG/72X44OKPoI9XlmV2goFRqTMnx8suu6zS7XstSi6ef/75ZpYlZbeNUm4lN7gpEVu1alX9LsVWW21VbbnllvX6ihUrqvvuu69OHHSXiAMjvjBW+7PPPlvvWUyp1zsYfWLcZYQO6+A2Oe4o7llRH+UogVwfHO05vJpxCQbxhIuWL774otpmm23q+EScEmN97r///iZGyWa5sCyBZPjg4o+ij1eWZTLBaNutDPLOO++sLrnkkjrLvfXWW2uD43EKCUlb/xLqJw1uNnGQ/j5BwGE5QB9++GH18MMP16iQ1Rh9ZNtlhCXYwlJ04HgzhmdFfZSjBCb1wdERhlMzLsGQ9iQXskP7JX6q/+abb6pjjz22euedd2pQkiEWlUQufHDxR9PHK8symWBgTNYINRUN8sorr9TvYVx77bX1uxdMEVm2Sy1zg5sFDjuYKGEgsaBNdXo0oncv1Gb7q02LGNt6xpvVsssIZ3XOG2te/jh6VhtrHn3cT64P9lG3ac95XIKheEJM8Xao2K+X9g866KDqk08+aS5sOCdwMTnteW6K8bzu4YP5R8GzsiyTCQa7kRFiWPyLpB6JyMF5NCKDw1jVr49X2uibU+YEN8HWR1wseI1v60jKxGzdunXVKaecUt8ZkpzaHnzwweq9995r+Pqxcua7KWW6jHBTzmsW9u2PpWc1C3Oc1Tnk+OCszn1jz0t2ZeOz9u9tj3Z+b+rHH3+s38HQF23ZBTlb1+d1zyF8MP9oelaWZTLBUFJhO/z666/Nnl977bX6Xyppt1fiJWW3jcJuZSnBTcxwUhI3lXJkPQPdfPPN6+RN+1i5cmV15ZVXNseBfn1K4LqM0GEd3Cb+g+KeFfVRjhJYig+OjlZ2jeyK2IGmxGzFEnuRQ7tK4oz6sm7rrWxf18MHF3/kfLyyLJMJBruV8ckYr7rqqvqOxd13312/f4FRcpKUPHc46FtqmRvc5Jg2UbMHQGwsO88KWbG3waFvjLuM0Os8tG2OMXp7VtRHOUog1wdHew6vZlyC4SmQQGCTNuYQ69XH1vsx+riNvsw9fBAS6dKzsiyzEwx2o5c65dR6wXPoSwS3fAvoMsL8UcqUtA4pDT2rMrWejlbhg/kcZVelJQb52ndLhg928+lq9fHKssxKMLh6Jrul7NrpENoiuOUf5S4jzB+lTEnrkNLQsypT6+loFT6YzzESjHZW4YPtbFItPl5ZlskEw94Wsx15CSi185LbI7jlH90uI8wfpUxJ61fS0LMqU+vpaBU+mM8xEox2VuGD7WxSLT5eWZbJBIPB+YZJ3WKL22zzVCK4YR3psssI073LlrAOKU09q7K1X5p24YP5/CLBaGcVPtjOJtXi45VlmZVg2Eci9o6GrU9NosT2CG75R7XLCPNHKVPSOqQ09KzK1Ho6WoUP5nOMBKOdVfhgO5tUi49XluVECYb9bwe7nppAqe0R3PKPbJcR5o9SpqR1SGnoWZWp9XS0Ch/M5xgJRjur8MF2NqkWH68sy2SCwaMR7YSOJBeUqQmU2h7BLf/Idhlh/ihlSuJXaOdZUR/lKIHwwVEmbTWRYLSR2XBuQyJ8EBLp0rOy8SyZYGh4vXNhH4fEOxjz0CO4pY0PiS4jRGaopXVIMfCshsolR+/wwRxK8zKyq4jd43mFD47nklPr45VlOYfBUcph1cGWWo9PMAgbCBsIGwgbCBsIG7A2oG+a1kIOoZJ3NZsEQwI288jJXEImCASBIBAEgkAQGCYBviNLJfkDiYa2FzwiESI18hn6OxbDNJnQOggEgSAQBIJAPgGfK+inLBYkGF4gf+iQDAJBIAgEgSAQBIZIwL6fqcRCdzNY5uwGSYYXQjjKIBAEgkAQCAJBIAhYAjbJoF75RP2IhOcoauD5idZ5UYMOUQaBIBAEgkAQCAJBQAR470LrSijYXr9+fQ1owUueZCFKLBAMjEEgCASBIBAEgkAQGEeAdzZp46mI8oj/Ac8cHmoUfs8TAAAAAElFTkSuQmCC[/img][br]
Copy and complete the table of values for y=2x. Using the table of values, draw the graph of y=2x. (5 marks) [br][img]data:image/png;base64,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[/img][br][br]