derivativon for uniform circular motion....
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Let the speed be ss.
We have, by definition,
s2=v⃗ ⋅v⃗ ;(1)(1)s2=v→⋅v→;thus
s2˙=v⃗ ˙⋅v⃗ +v⃗ ⋅v⃗ ˙=2v⃗ ˙⋅v⃗ =2a⃗ ⋅v⃗ =0,(2)(2)s2˙=v→˙⋅v→+v→⋅v→˙=2v→˙⋅v→=2a→⋅v→=0,
since a⃗ a→ is orthogonal to v⃗ v→. Thus s2s2 is constant, and so is ss.
We have, by definition,
s2=v⃗ ⋅v⃗ ;(1)(1)s2=v→⋅v→;thus
s2˙=v⃗ ˙⋅v⃗ +v⃗ ⋅v⃗ ˙=2v⃗ ˙⋅v⃗ =2a⃗ ⋅v⃗ =0,(2)(2)s2˙=v→˙⋅v→+v→⋅v→˙=2v→˙⋅v→=2a→⋅v→=0,
since a⃗ a→ is orthogonal to v⃗ v→. Thus s2s2 is constant, and so is ss.
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