Calculate the area of the triangle for which two of its sides are give

1.	Calculate the area of the triangle for which two of its sides are given by the vectors Ā=5 – 3ị, B = 4 +6j5
Answer» Answer: AREA of triangle formed is equal to 1/2 times the MAGNITUDE of CROSS product of the 2 vectors forming the triangle with the vectors being continuous. Area of parallelogram is equal to =magnitude of the cross product of the 2 vectors joined to each other via head to tail condition. Explanation:

Calculate the area of the triangle for which two of its sides are given by the vectors Ā=5 – 3ị, B = 4 +6j5

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Answer:

AREA of triangle formed is equal to 1/2 times the MAGNITUDE of CROSS product of the 2 vectors forming the triangle with the vectors being continuous. Area of parallelogram is equal to =magnitude of the cross product of the 2 vectors joined to each other via head to tail condition.

Explanation:

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Calculate the area of the triangle for which two of its sides are given by the vectors Ā=5 – 3ị, B = 4 +6j5​

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Calculate the area of the triangle for which two of its sides are given by the vectors Ā=5 – 3ị, B = 4 +6j5