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Find the standard of the circle which has a circle at ( 15, -20), radius 9.


Graph two overlapping circles in the cartesian plane, such that the center of one another



lies at the circumference of the other.



• Show the standard and general equations of these circles inductively (meaning, writing



from its properties going to the equation).



• Graph also a parabola whose vertex is the center of one circle, and whose opening faces



the center of the other circle.



• Graph another parabola opposite to the first one whose endpoints of Latus Rectum are



the intersection points of the two circles.



• Show the standard and general equations of the parabolas inductively (meaning, writing



from its properties going to the equation).



m=(m=( -7+(-2 )/2, 3+(-3)/2


m=( -7+(-2 )/2, 3+(-3)/2




Coplanar points are points on the same plane. X, Y, Z are coplanar points.therefore


1.  An archeologist found the remains of an ancient wheel, which she then placed on a grid. If an arc of the wheel passes through A(-7,0), B(-3,4) and C(7,0), located the center of the wheel, and the standard equation of the circle defining its boundary. 


Show that the closed sphere with centre (1,3,5) and radius 8 in R³ is contained in the


open cube


P ={(x, y, z): | x -1| <10, | y - 3 | < 10, | z - 5 | <10}.


Find the cylindrical coordinates of the points where the Cartesian coordinates are :


(√5, 1,2)


Find the cylindrical coordinates of the points where the Cartesian coordinates are :


(3, 3,4)


Express the following surfaces in spherical coordinates:


y² +z² -x² = 1


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