PICKING BRAINLIEST!!! Please select the word from the list that best fits the definition a device used to find latitude

Mathematics

2 answers:

Tatiana [17]2 years ago

8 0

Answer:

Mercantilism.

Step-by-step explanation:

Mercantilism is a set of ideas, a system which was quite popular in Europe in the 17th and 18th century.

Some of its basic principles are:

- increasing export while decreasing import

- which should enable accumulation of capital in the form of gold and silver

- strong agriculture that would decrease the need for import

- using colonies for gaining cheap resources and for selling the final products.

Many of the late-18th-century thinkers and economists opposed mercantilism pointing out its shortcomings and weaknesses, and it's deemed an obsolete method today.

Softa [21]2 years ago

3 0

Can you provide the list?

You might be interested in

Does there exist a di↵erentiable function g : [0, 1] R such that g'(x) = f(x) for all x 2 [0, 1]? Justify your answer

agasfer [191]

Answer:

No; Because g'(0) ≠ g'(1), i.e. 0≠2, then this function is not differentiable for g:[0,1]→R

Step-by-step explanation:

Assuming: the function is $f(x)=x^{2}$ in [0,1]

And rewriting it for the sake of clarity:

Does there exist a differentiable function g : [0, 1] →R such that g'(x) = f(x) for all g(x)=x² ∈ [0, 1]? Justify your answer

1) A function is considered to be differentiable if, and only if both derivatives (right and left ones) do exist and have the same value. In this case, for the Domain [0,1]:

$g'(0)=g'(1)$

2) Examining it, the Domain for this set is smaller than the Real Set, since it is [0,1]

The limit to the left

$g(x)=x^{2}\\g'(x)=2x\\ g'(0)=2(0) \Rightarrow g'(0)=0$

$g(x)=x^{2}\\g'(x)=2x\\ g'(1)=2(1) \Rightarrow g'(1)=2$

g'(x)=f(x) then g'(0)=f(0) and g'(1)=f(1)

3) Since g'(0) ≠ g'(1), i.e. 0≠2, then this function is not differentiable for g:[0,1]→R

Because this is the same as to calculate the limit from the left and right side, of g(x).

$f'(c)=\lim_{x\rightarrow c}\left [\frac{f(b)-f(a)}{b-a} \right ]\\\\g'(0)=\lim_{x\rightarrow 0}\left [\frac{g(b)-g(a)}{b-a} \right ]\\\\g'(1)=\lim_{x\rightarrow 1}\left [\frac{g(b)-g(a)}{b-a} \right ]$