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Part 2

Across
cosθ/sinθ
The derivative of these are always zero.
If f(x)<g(x)<h(x) when x is near a (except possibly at a) and lim x_a f(x)= lim x_a h(x) = L then lim x_a g(x)=L
Suppose that f is continuous on the closed interval [a,b] and let N be any number between f(a) and f(b), where f(a) does not equal f(b). Then there exists a number c in (a,b) such that f(c)= N.
a function that is a reverse of another function. Ex: f-1(x)
If f and g are both differentiable, then d/dx[f(x)g(x)] = f(x)(d/dx)[g(x)] + g(x)(d/dx)[f(x)]
the action of making the best or most effective use of a situation or resource.
the branch of mathematics that deals with the finding and properties of derivatives and integrals of functions.
If f and g are both differentiable and F= f*g is the composite function defined by F(x)= f(g(x)), then F is differentiable and F’ is given by the product
The value that a function or expression approaches as the domain variable(s) approach a specific value.
Down
sinθ/cosθ
If n is a positive integer, then d/dx (x^n) = nx^(n-1)
The rate of change on which a function follows in an interval.
the state or quality of being concave
[(x​2​​−x​1​​)​2​​+(y​2​​−y​1​​)​2​​​​​]1/2
motion along a straight line
If f’(x) = g’(x) for all x in an interval (a,b), then f-g is constant on (a,b); that is, f(x)=g(x) + c where c is a constant.
If f and g are differentiable, then d/dx[f(x)/g(x)] = (g(x)(d/dx)[f(x)] - f(x)(d/dx)[g(x)]) / [g(x)]^2
on the curve y=f(x) at the point P(a,f(a)) is the line through P with the slope m=lim x_a (f(x)-f(a))/ (x-a) provided that this limit exists.
implied though not plainly expressed.