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2 2022 LCOL Paper 2 – Question 2 (a) The circle 2has equation ( −4)+ +2)2=169. (i) Write down the centre and radius of the circle . (ii) Is the point (11, 10)on the circle , inside the circle , or outside the circle ?
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Preview and Download !How many intersections are there when there are three points at the bottom . of the diagram? Continue this for four points at . the bottom, five points
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Preview and Download !YEAR 8 MATHS TOPIC 1: ALGEBRA AND COORDINATE GEOMETRY WEEK 3: Monday 7/8/17 Lessons 7 & 8 12A: CARTESIAN PLANES Intended learning outcomes: At the conclusion of this lesson, students will be able to: • Understand that a Cartesian plane describes allpoints on a set of x-y axes • Identify each of the four quadrants of the Cartesian plane • State coordinates of, and plot various points on ...
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Preview and Download !©V U2O0c1Z7N cKXuCtRal ^SsoSfJtUwOamroee GL_LDCq.T t ]Anl]lL rrPigg[h[tRsY fruetsxe`rrvAeddc.s u VMwa]dkeP Swci\tshA PIan\fNiknOiqtGeS cAyl[gkeVbgrzal X1d.
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Preview and Download !COORDINATE GEOMETRY, EQUATIONS AND PROBLEM SOLVING TEST PART A: COORDINATE GEOMETRY [22 marks] Question 1: Use the set of axes below to answer the following questions. a) i. On same set of axes (provided below), plot the following points: A(1,3), B(-4,0), C(3, -2), D(0,5) ii.
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Preview and Download !COORDINATE GEOMETRY 1 A line is represented by the equation u − v = s z. It crosses the -axis at the point # and the -axis at the point $. (a) Find the coordinates of # and $. (b) Calculate the length of the line joining # and $.
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Preview and Download !The x-coordinate and the y-coordinates are equal to each other in the triangles. C. The y-coordinates are the same on both triangles while the x-coordinates are opposites. D. There is no relationship between the coordinates 28. Triangle DEF is re ected on the y-axis to create
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Preview and Download !A is the point (3, 11) and B is the point (7, 3). Find the equation of the line AB, giving your answer in the fonn y = mx + c . NOT TO SCALE The diagram shows a line, l, which passes through the points P(O, 4) and Q(2, O).
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