- #1
Tegdif
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- TL;DR Summary
- The Dot Product of a Vector 'a' and a Derivative 'b' is the same like the negative of the Derivative 'a' and the Vector 'b'.
Summary: The Dot Product of a Vector 'a' and a Derivative 'b' is the same like the negative of the Derivative 'a' and the Vector 'b'.
Hello, I have the following Problem. The Dot Product of a Vector 'a' and a Derivative 'b' is the same like the negative of the Derivative 'a' and the Vector 'b'.
a, b, c are Vectors.
And a', b', c' are the derivative of them.
a ⋅ b = a⋅c = b⋅c = 0
b' = αa + βc
⇒ a' ⋅ c = - a ⋅ c' (1)
I don't understand how you get the last Formula (1).
Hello, I have the following Problem. The Dot Product of a Vector 'a' and a Derivative 'b' is the same like the negative of the Derivative 'a' and the Vector 'b'.
a, b, c are Vectors.
And a', b', c' are the derivative of them.
a ⋅ b = a⋅c = b⋅c = 0
b' = αa + βc
⇒ a' ⋅ c = - a ⋅ c' (1)
I don't understand how you get the last Formula (1).