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Express the following surfaces in spherical coordinates :


yz=2


Find the intersection of the line and plane:

3y−x+z=−4,r(t)=⟨−1,2,1⟩+t⟨−2,−3,1⟩

3y−x+z=−4,r(t)=⟨−1,2,1⟩+t⟨−2,−3,1⟩

P=(

P=(  , , )


find equation of two straight lines passing through (3,-2) and inclined at 60 to the line (3)^1/2 +x+y=1


the two unit vectors parallel to the line 𝑦=−(3𝑥+5)



find the equation of the line through the point (5,6) which forma with the axes a triangle whose area is 80.


LESSON: LINES AND PLANES IN SPACE


in your understanding what is meant by the statement "two planes determine a line"? is this universally tru?


Find the length of the arc of the cal x square is equal to eat from the vertex to an activity of a letter rectum




Prove that, if a, b, c are non-zero and



(a x b) x c = a x (b x c)



then either



(i) b is perpendicular to both a and c, or



(ii) a and c are parallel or anti-parallel




Note: "x" is cross product


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).

A point moves so that is always equidistant from (-5,5) and (-2,2) . Find the equation of its locus




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