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Suppose that u and v are differentiable at functions of x, use the given values of the functions and their derivitaves to find the value of the indicated deriv. u(1)= 5, u'(1)=-5, v(1)=6, v'(1)=-2
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the derivative of a function f(u,v) is equal to d/du f(u,v) * u'(t)+ d/dv f(u,v) * v'(t) at time t=1, this is equal to d/du f(5,6) * (-5) + d/dv f(5,6) * (-2)
if f(u,v)=u*v, then d/du f(u,v)=v and d/dv f(u,v)=u 6*(-5)+5*(-2)
which is just the product rule
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