1. The function f(x) = –4x2 represents the path of a whale as it surfaces for air and dives again. Select all the observations that are true about the whale’s path. The range is (−∞,−4) The domain is all real numbers x until the ocean hits the shore. The point where the whale touches the surface is a maximum. There are two points where the whale touches the surface. f is decreasing for the whale's entire path. 2. Which features describe the graph? Select all that apply. Group of answer choices negative: (–3, –2), (2, 5] range: (–3, 4] increasing: (–3, –1) domain: (–3, 3] decreasing: (–1, 4) positive: (–2, 2) 3. At what point do the increasing and decreasing parts of the graph in Part A intersect?

answer:

what is your question that you ask

step-by-step explanation:

step-by-step explanation: the declaration of the rights of man and of the citizen (french: déclaration des droits de l'homme et du citoyen de 1789), set by france's national constituent assembly in 1789, is a human civil rights document from the french revolution.[1]

the declaration was drafted by the abbé sieyès and the marquis de lafayette, in consultation with thomas jefferson.[2] influenced by the doctrine of "natural right", the rights of man are held to be universal: valid at all times and in every place, pertaining to human nature itself. it became the basis for a nation of free individuals protected equally by the law. it is included in the beginning of the constitutions of both the fourth french republic (1946) and fifth republic (1958) and is still current. inspired by the enlightenment philosophers, the declaration was a core statement of the values of the french revolution and had a major impact on the development of freedom and democracy in europe and worldwide.[3]

the 1789 declaration, together with the 1215 magna carta, the 1689 english bill of rights (1689), the 1776 united states declaration of independence, and the 1789 united states bill of rights, inspired in large part the 1948 united nations universal declaration of human rights