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2. The coordinates of the vertices of ΔARC are A(3,3), R(1,-1), and C(-2,1). Angela is trying to determine whether this shape is a right triangle or not. She has made a mistake in the work below the graph. Explain the mistake and show the correct solution.

Hint: The grid is provided for your use (optional). The graph is not worth any points and will not be considered when graded.

Hint: When explaining the mistake, make sure you identify how it is wrong AND how it needs to be corrected.


(12 points total)

 Angela’s solution: 

slope of AR = 

slope of RC = 

slope of AC = 

Since AR and RC are opposite reciprocal slopes, those two sides are perpendicular, and the triangle is a right triangle.




Answer:






5)The coordinates of the vertices of a triangle are (3,2), (9,2), (6,5).

a)Find the equations of the perpendicular bisectors of triangle.

b)Find the co ordinates of the circumcentre
The coordinates of the vertices of a triangle are A( x1, y1), B( x2, y2), and C(x3,y3) .Then what's the co ordinates of the circumcentre.

The coordinates of the vertices of a triangle are A( x1, y1), B( x2, y2), and C( x3, y3)

Then Find the equations of the altitudes of the triangle.and the co ordinates of the point of intersection of altitudes (Orthocentre).


A satellite dish in the shape of a paraboloid is 10 ft across, and 4 ft deep at its vertex. How far is the receiver from the vertex, if it is placed at the focus? Round off your answer to 2 decimal places.

Find the value of k if the line joining (4,k) and (6,8) and the line joining (-1,4) & (0,8) are parallel and perpendicular.


What is the equation of the circle with center at (2,5) passing through (-5,5) and (-1,1)
Find the intersection point of the given two circles
(x-1)²+(y-3)²=10 and x²+(y-1)²=5
4. Two stations, located at M(−1.5, 0) and N(1.5, 0) (units are in km), simultaneously send sound signals to a ship, with the signal traveling at the speed of 0.33 m/s. If the signal from N was received by the ship four seconds before the signal it received from M, find the equation of the curve containing the possible location of the ship.
Draw the parabola with the equation: 4x

2 + 6x − 3y = 4.
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