c. Circle the two equations

  1. Write the equations of the circle in general form.1. Points on circle (0,0), (0,8), (6,0) 2. Points on circle (1, -1), (2, -2),
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  2. Consider the Cartesian equation of a circle, y=-2+-sqrt(36-(x-1)^2), versus the parametric equations of the same circle:x=1+5cos
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  3. 1. y=5x–42. y=–2x+3 3. y=3x+1 4. 2y=6x+2 5. y–5x=+2 6. y–4x+1=0 b. Graph all six equations on the coordinate grid and
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  4. A circle is defined by the parametric equationsx = 2cos(2t) and y = 2sin(2t) for t is all real numbers. (a) Find the coordinates
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  5. a circle of radius 1 rolls around the outside of a circle of radius 2 without slipping. the curve traced by a point on the
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  6. a circle of radius 1 rolls around the outside of a circle of radius 2 without slipping. the curve traced by a point on the
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  7. Question 1Examine the six different equations that follow. Determine which equations have one solution, no solution, or
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  8. The equation of circle passing throughintersection points of two circles is given by S₁ + AS₂ = 0 (where S₁ and S2 are the
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  9. Examine the six different equations that follow determine which equations have one solution no solution or infinitely many
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  10. b. Graph all six equations on the coordinate grid and label them.c. Circle the two equations that form a system with infinite
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