The problem asks for the equation of a vertical line that passes through the point $(-1, -2)$.

GeometryCoordinate GeometryLinesVertical LinesEquations of Lines
2025/3/21

1. Problem Description

The problem asks for the equation of a vertical line that passes through the point (1,2)(-1, -2).

2. Solution Steps

A vertical line has the equation x=cx = c, where cc is a constant. Since the line passes through the point (1,2)(-1, -2), the x-coordinate of this point must satisfy the equation of the line. Therefore, c=1c = -1, and the equation of the vertical line is x=1x = -1.

3. Final Answer

The equation of the vertical line is x=1x = -1.
The answer is (A).

Related problems in "Geometry"

ABCD is a parallelogram. I and J are the midpoints of segments [AB] and [CD] respectively. 1) Prove ...

ParallelogramVectorsMidpointCollinearityGeometric Proof
2025/4/5

The problem is about geometric properties of a triangle ABC. 1) a) Construct points $M$ and $N$ such...

VectorsTriangle GeometryParallel LinesCollinearity
2025/4/5

Given a triangle $ABC$, $M$ is the midpoint of $[AB]$ and $N$ is the midpoint of $[MC]$. 1) a) Place...

VectorsCollinearityTriangle Geometry
2025/4/5

Given a triangle ABC, we are asked to solve three problems related to a point M in the plane. 1) Pro...

VectorsGeometric ProofParallelogramCollinearityPerpendicular BisectorCircle
2025/4/5

The problem requires completing a geometric proof given the following: $\overline{PQ} \cong \overlin...

Geometric ProofCongruenceSegment Addition PostulateProofs
2025/4/5

The Pentagon building has five congruent sides. We are given that one side is $921$ feet long. We ne...

PerimeterPentagonGeometric Shapes
2025/4/5

The problem asks to find several vector projections given the vectors $u = i + 2j$, $v = 2i - j$, an...

Vector ProjectionVectorsLinear Algebra
2025/4/5

Given points $A(2, 0, 1)$, $B(0, 1, 3)$, and $C(0, 3, 2)$, we need to: a. Plot the points $A$, $B$, ...

Vectors3D GeometryDot ProductSpheresPlanesRight Triangles
2025/4/5

Given the points $A(2,0,1)$, $B(0,1,1)$ and $C(0,3,2)$ in a coordinate system with positive orientat...

Vectors3D GeometryDot ProductSpheresTriangles
2025/4/5

The problem asks to find four inequalities that define the unshaded region $R$ in the given graph.

InequalitiesLinear InequalitiesGraphingCoordinate Geometry
2025/4/4