Question

ABC is an isosceles triangle. If the coordinates of the Base are B(1,3) and C(-2,7), then the coordinates of A will be

score 426 · Answer 1 · 2019-12-24 13:18:58

ABC is an isosceles triangle. If the coordinates of the Base are B(1,3) and C(-2,7), then the coordinates of A will be

score 418 · Answer 2 · 2019-12-24 14:41:54

418

Views

If $A(1,p^2), B(0,1)$ and $C(p,0)$ are the coordinates of three points, then the value of p for which area of ABC is min

Published on 24 Dec 2019 - 14:41

score 57 · Answer 3 · 2019-12-25 15:42:23

The equations to a pair of opposite sides of a parallelogram are $x^2-5x+6=0$ and $y^2-6y+5=0$. Find the equations of its diagonals

score 335 · Answer 4 · 2019-12-27 03:56:54

335

Views

Definition of "Standard Coordinates" in Tu's Introduction to Manifolds

Published on 27 Dec 2019 - 3:56

score 173 · Answer 5 · 2019-12-28 07:28:43

Prove that the Locus of the midpoints of the intercepts between the coordinate axes by the lines passing through (a,0) does not intersect y axis

score 128 · Answer 6 · 2019-12-10 14:27:57

128

Views

Component definition in curvilinear coordinates

Published on 10 Dec 2019 - 14:27

score 205 · Answer 7 · 2019-12-30 09:01:54

205

Views

Relation between the height $h$ and the radius $r$ subject to given conditions

Published on 30 Dec 2019 - 9:01

score 3.9k · Answer 8 · 2026-03-25 23:20:45

3.9k

Views

Taking the dot product in polar coordinates using the metric tensor

Published on 25 Mar 2026 - 23:20

score 657 · Answer 9 · 2026-03-27 01:44:25

657

Views

Rotating a velocity (tangent) vector (not at the origin) in spherical coordinates

Published on 27 Mar 2026 - 1:44

score 67 · Answer 10 · 2019-12-31 05:33:21

67

Views

Finding the ordinate of a point using some conditions

Published on 31 Dec 2019 - 5:33

score 108 · Answer 11 · 2019-12-31 12:20:37

A straight line through origin meets parallel lines $4x+2y=9$ and $2x+y+6=0$ at P and Q. Find PQ segment ratio by origin

score 87 · Answer 12 · 2019-12-31 12:36:34

87

Views

Let $p=(-1,0)$, $q=(0,0)$ and $r=(3,\sqrt 3)$ be three points. Find the equation of angle bisector of $PQR$

Published on 31 Dec 2019 - 12:36

score 533 · Answer 13 · 2019-12-31 22:36:29

533

Views

Do coordinate components transform in the same or opposite way as their bases?

Published on 31 Dec 2019 - 22:36

score 988 · Answer 14 · 2020-01-01 16:00:14

988

Views

A line which is parallel to $y=x$ is rotated about the point $(2,0)$ through 15 degrees anti-clockwise.

Published on 01 Jan 2020 - 16:00

score 34 · Answer 15 · 2020-01-06 14:08:02

Q, R and S are points on the line joint $P(a,x)$ and $Q(b,y)$ such that $PQ=RS=ST$, then $(\frac{5a+3b}{8},\frac{5x+3y}{8})$ is the midpoint of

List Question

ABC is an isosceles triangle. If the coordinates of the Base are B(1,3) and C(-2,7), then the coordinates of A will be

If $A(1,p^2), B(0,1)$ and $C(p,0)$ are the coordinates of three points, then the value of p for which area of ABC is min

The equations to a pair of opposite sides of a parallelogram are $x^2-5x+6=0$ and $y^2-6y+5=0$. Find the equations of its diagonals

Definition of "Standard Coordinates" in Tu's Introduction to Manifolds

Prove that the Locus of the midpoints of the intercepts between the coordinate axes by the lines passing through (a,0) does not intersect y axis

Component definition in curvilinear coordinates

Relation between the height $h$ and the radius $r$ subject to given conditions

Taking the dot product in polar coordinates using the metric tensor

Rotating a velocity (tangent) vector (not at the origin) in spherical coordinates

Finding the ordinate of a point using some conditions

A straight line through origin meets parallel lines $4x+2y=9$ and $2x+y+6=0$ at P and Q. Find PQ segment ratio by origin

Let $p=(-1,0)$, $q=(0,0)$ and $r=(3,\sqrt 3)$ be three points. Find the equation of angle bisector of $PQR$

Do coordinate components transform in the same or opposite way as their bases?

A line which is parallel to $y=x$ is rotated about the point $(2,0)$ through 15 degrees anti-clockwise.

Q, R and S are points on the line joint $P(a,x)$ and $Q(b,y)$ such that $PQ=RS=ST$, then $(\frac{5a+3b}{8},\frac{5x+3y}{8})$ is the midpoint of

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