### Answer
The statement "The cross product of two vectors A and B is another vector" is **True**.

### Explanation
In vector mathematics, the cross product (also known as the vector product) of two vectors results in a third vector that is perpendicular to the plane formed by the initial two vectors. If you have two vectors $ \mathbf{A} $ and $ \mathbf{B} $, the cross product is represented as $ \mathbf{A} \times \mathbf{B} $ and is defined mathematically by the magnitude and direction following the right-hand rule. The resulting vector is orthogonal to both $ \mathbf{A} $ and $ \mathbf{B} $, making it a vector itself.

### Conclusion
Thus, the cross product of two vectors indeed results in another vector, confirming that the statement is correct.

Question

### Answer
The statement "The cross product of two vectors A and B is another vector" is **True**.

### Explanation
In vector mathematics, the cross product (also known as the vector product) of two vectors results in a third vector that is perpendicular to the plane formed by the initial two vectors. If you have two vectors $ \mathbf{A} $ and $ \mathbf{B} $, the cross product is represented as $ \mathbf{A} \times \mathbf{B} $ and is defined mathematically by the magnitude and direction following the right-hand rule. The resulting vector is orthogonal to both $ \mathbf{A} $ and $ \mathbf{B} $, making it a vector itself.

### Conclusion
Thus, the cross product of two vectors indeed results in another vector, confirming that the statement is correct.

Knowee AI · Accepted Answer

### Answer
The statement "The cross product of two vectors A and B is another vector" is **True**.

### Explanation
In vector mathematics, the cross product (also known as the vector product) of two vectors results in a third vector that is perpendicular to the plane formed by the initial two vectors. If you have two vectors $ \mathbf{A} $ and $ \mathbf{B} $, the cross product is represented as $ \mathbf{A} \times \mathbf{B} $ and is defined mathematically by the magnitude and direction following the right-hand rule. The resulting vector is orthogonal to both $ \mathbf{A} $ and $ \mathbf{B} $, making it a vector itself.

### Conclusion
Thus, the cross product of two vectors indeed results in another vector, confirming that the statement is correct.

The cross product of two vectors A and B is another vectorGroup of answer choicesTrueFalse

Question

The cross product of two vectors A and B is another vector

Solution

Answer

Explanation

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