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Class 12
Math
Co-ordinate Geometry
Coordinate Geometry
526
150
Convert
$r=cosecθe_{rcosθ}$
into its equivalent Cartesian equation.
526
150
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Similar topics
straight lines
parabola
conic sections
circles
ellipse
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straight lines
parabola
conic sections
circles
ellipse
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Related Questions
Find the centre of a circle passing through the points
$(6,−6),(3,−7)$
and
$(3,3)$
.
Find the distance of the following points from the origin:
$C(−4,−6)$
.
Prove that the points
$A(a,0),B(0,b)$
and
$C(1,1)$
are collinear, if
$a1 +b1 =1$
.
The distance of the point
$(−3,4)$
from the x-axis is :
$3$
(b)
$−3$
(c) 4 (d) 5
. In the following figure, PQRS is square lawn with side PQ = 42 metres. Two circularflower beds are there on the sides PS and QR with centre at O, the intersections of itsdiagonals. Find the total area of the two flower beds (shaded parts).
Determine the ratio in which the line
$2x+y−4=0$
divides the line segment joining the points
$A(2,−2)$
and
$B(3,7)$
.
The common tangents to the circle
$x_{2}+y_{2}=2$
and the parabola
$y_{2}=8x$
touch the circle at
$P,Q$
andthe parabola at
$R,S$
. Then area of quadrilateral
$PQRS$
is
. Find the relation between x and y if the points
$A(x,y),B(−5,7)andC(−4,5)$
are collinear.
Related Questions
Find the centre of a circle passing through the points
$(6,−6),(3,−7)$
and
$(3,3)$
.
Find the distance of the following points from the origin:
$C(−4,−6)$
.
Prove that the points
$A(a,0),B(0,b)$
and
$C(1,1)$
are collinear, if
$a1 +b1 =1$
.
The distance of the point
$(−3,4)$
from the x-axis is :
$3$
(b)
$−3$
(c) 4 (d) 5
. In the following figure, PQRS is square lawn with side PQ = 42 metres. Two circularflower beds are there on the sides PS and QR with centre at O, the intersections of itsdiagonals. Find the total area of the two flower beds (shaded parts).
Determine the ratio in which the line
$2x+y−4=0$
divides the line segment joining the points
$A(2,−2)$
and
$B(3,7)$
.
The common tangents to the circle
$x_{2}+y_{2}=2$
and the parabola
$y_{2}=8x$
touch the circle at
$P,Q$
andthe parabola at
$R,S$
. Then area of quadrilateral
$PQRS$
is
. Find the relation between x and y if the points
$A(x,y),B(−5,7)andC(−4,5)$
are collinear.
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