⏩SOLVED:Proof of the Chain Rule If the vector function 𝐯=𝐯(t) is… | Numerade
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![SOLVED: Theorem: Suppose u(t) and v(t) are differentiable vector functions, c is a scalar, and f(t) is a real-valued function. Then: 1. [u(t) v(t)] = u'(t) v(t) 2. [c u(t)] = c](https://cdn.numerade.com/ask_images/f9860c812a384af48a7aec6d6be5421c.jpg "SOLVED: Theorem: Suppose u(t) and v(t) are differentiable vector functions, c is a scalar, and f(t) is a real-valued function. Then: 1. [u(t) v(t)] = u'(t) v(t) 2. [c u(t)] = c")
SOLVED: Theorem: Suppose u(t) and v(t) are differentiable vector functions, c is a scalar, and f(t) is a real-valued function. Then: 1. [u(t) v(t)] = u'(t) v(t) 2. [c u(t)] = c
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3Blue1Brown - Visualizing the chain rule and product rule
