if r vector cross dr vector is equal to 0, show that r cap is equal to constant
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Answer:
r.dr=0
Then,
\begin{gathered} = > 2r.dr = 0 \\ = > r.dr + dr.r = 0 \\ = > d(r.r) = 0 \\ = > { |r| }^{2} = constant \: \\ = > r \: = constant \: \end{gathered}
=>2r.dr=0
=>r.dr+dr.r=0
=>d(r.r)=0
=>∣r∣
2
=constant
=>r=constant
Hence Proved
Step-by-step explanation:
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