Cross Product or Vector Product of Two Vectors
The vector product of two vectors is written as and is another vector where The magnitude of is defined by = c = ab sin f ...... (i) ..
The vector product of two vectors is written as and is another vector where The magnitude of is defined by = c = ab sin f ...... (i) ..Properties of cross-product of vectors
Extending this to unit vectors, ..
Extending this to unit vectors, ..Solve the proportion 56 = 25c using the cross product property.
Solve the proportion 5 6 = 2 5 c using the cross product property. => 35 or 30 or 32 or 28..
Solve the proportion x10 = x+45 using the cross product property.
Solve the proportion x 10 = x+4 5 using the cross product property. => 10 or 8 or -8 or -10..
Solve the proportion 4a = (a-12)16 using the cross product property.
Solve the proportion 4 a = (a-12) 16 using the cross product property. => 15 or -5 or 16 or -4 or 4 or -16 or 5 or -15..
Solve 25n = 516 using cross product property.
Solve 2 5 n = 5 16 using cross product property. => 25 or 80 or 77 or None of the above..
Solve the proportion 89 = 48c using the cross product property.
Solve the proportion 8 9 = 4 8 c using the cross product property. => 59 or 52 or 54 or 56..
Solve the proportion 34 = c12 using the cross product property.
Solve the proportion 3 4 = c 1 2 using the cross product property. => 11 or 13 or 7 or 9..
Solve the proportion 56 = 35c, using the cross product property.
Solve the proportion 5 6 = 3 5 c , using the cross product property. => 44 or 47 or 42 or 40..
Solve the proportion 5c = c-49 using the cross product property.
Solve the proportion 5 c = c - 4 9 using the cross product property. => 9 or -5 or -10 or 6 or 10 or -6 or -9 or 5..
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