Question

In a linear transform, when the orientation of space is inverted, the determinant value is negative.

Answer 1

Answer:

TRUE

Step-by-step explanation:

This statement is true

Answer 2

Yes. In a linear transform, when the orientation of space is inverted, the determinant value is negative.

Explanation:

• Linear Transformation is used extensively in vector space.
• Orientation place a crucial role in linear transform as the value of the determinant is dependent on it.  
• Orientation can be determined for both two dimensional and three-dimensional objects. In the case of two dimensional objects, clockwise and anti-clockwise directions of a cycle are determined and in case of three-dimensional objects Left and Right handed properties of a figure could be concluded.
• To learn more:
• What is Euclid's geometry?
• https://brainly.in/question/1142758
• what is orientation?explain its type ​
• https://brainly.in/question/11451313