Відео

admit card jeemain season 1 .new password kaise generate kare. exam centre par kya kya lekar jana hai. detail bate aapko is video me milengi. @alimgurujikipathshaala

@alimgurujikipathshaala

full theorem explain part 1: ua-cam.com/video/53AliRcicvA/v-deo.html part 2 : ua-cam.com/video/cPvJwh1DfeI/v-deo.html

let A variable line passing throughout the centre of the circle x² y²-16x-4y =0 meet the positive

equation of two diameter of a circle are 2x-3y=5 & 3x-4y=7 . the line joining

if the angle of intersection at a point where the two circle with radii 5cm and 12cm interest is 90⁰

if the curve x²-6x y² 8=0 and x²-8y y² 16-k=0 touch each other at a point

consider a circle ( x − α ) ² ( y − β )² = 50 where α, β 0.If the circle touches the liney x = 0

if one of the diameter of circle x² y²-10x 4y 19=0 is a chord of another circle c1 whose

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let C be a circle with radius root 10 units and centre at the origin let line x y=2 intersect the

let the centre of a circle passing through the point (0,0) & (1,0) and touching the circle x² y²=9

if the circle (x 1)² ( y 2)² =r² and x² y²-4x-4y 4=0 intersect at exactly

let ABCD and AEFG be the square of side 4 and 2 units respectively . The point E is on the line

let the circle C1: x² y²-2(x y) 1 =0 and C2 be a circle having centre at (-1,0) and radius 2

if the image of the point (-4,5) in the line x 2y =2 lies on the circle

circle 🔵: Episod 6 ( voice dubbed)

Circle 🔵: Epiosod 7 || JEE||

Circle 🔵 : Epiosod 5 ( JEE part B)

Circle 🔵 : Epiosod 5( JEE part A)

let P(6,1) be the orthocentre of the triangle whose vertices are A(5,-2) ,B(8,3) and C(h,k)

let A circle C of radius 1 and closer to the origin be such that the line passing through the point

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Cirrcle 🔵 : Epiosod 4 || JEE ||

Circle : Epiosod 3|| JEE ||

in 🔺️ABC suppose y=x is the equation of the bisector of the angleB wnd the equation of the side AC

JEE : Circle : episode 1||

if the point ( α , 7 √ 3 3 ) lies on the curve traced by the midpoints of the line segments of the

the portion of the line 4x 5y =20 in the first quadrant is trisected by the lines l1 and l2