The \(x\) coordinates of the point A is \(\boxed{\bf 0}\).
The \(x\) coordinates of the point B is \(\boxed{\bf 0}\).
The \(x\) coordinates of the point C is \(\boxed{\bf 10}\).
Further explanation:
Given:
The coin labeled as A lies on the \(y\)-axis.
The coin labeled as B lies on the origin.
The coin labeled as C lies on the \(x\)-axis.
The distance of the point B and C is \(10\text{ cm}\).
Concept used:
The point which lies on the \(x\)-axis, the value of its \(y\)-coordinate is \(0\).
The point which lies on the \(y\)-axis, their \(x\)-coordinate is \(0\).
The coordinate of the origin is \((0,0)\).
Calculation:
The coin labeled as A lies on the \(y\)-axis therefore the \(x\)-coordinate of the point is \(0\).
The coin labeled as B lies on the origin therefore the \(x\)-coordinate of the point is \(0\).
The distance from point B to the point C is \(10\text{ cm}\) and the coin labeled as C lies on the x axis it means that the \(x\)-coordinate of the point is \(10\).
Therefore, the \(x\) coordinate of the point A is \(0\).
The \(x\) coordinate of the point B is \(0\).
The \(x\) coordinate of the point C is \(10\).
Learn more:
1. Coordinate of the point : https://brainly.com/question/1286775
2. Equation: https://brainly.com/question/1473992
Answer details:
Grade: High school
Subject: Mathematics
Chapter: Coordinate geometry
Keywords: Coordinate geometry, x-axis, y-axis, x-coordinate, y-coordinate, coin, square, three corners, three identical coins.
