Several factors led to the rise of U.S. industrialization in the late 1800’s. New technologies like steam engines, railroads, and telegraphs made communication and transportation easier. The ability to source and transport materials across the country with ease turned many local businesses into national companies. Workplace innovations, such as the assembly-line method of production, allowed these companies to produce goods on a mass scale.
The correct answer is C. Controlling mass poaching at Kaziranga
Explanation:
The main factor for the situation of Indian Rhino species during the 19th century was the mass poaching of this species. This occurred because during this time hunting as a sport was quite popular and rhinos were hunted due to their horns, which were considered to have special medicinal properties. Due to this, to save Indian Rhinos one key factor was to make the hunting of rhinos illegal and in general to control mass poaching in the Kaziranga zone. These two strategies make the species to slowly recover and avoid extinction. According to this, the option that describes a critical step in this conservation plant is C.
Answer:
After the Stamp Act was passed in 1756 by the Parliament of Great Britain, direct tax was levied on any material printed by the American colonies for legal and commercial use. These printed materials included newspapers, magazines, legal documents, and playing cards to mention just a few.
The tax had to be paid in legal British currency and not the paper money used by the colonists.
Explanation:
Kono Dio Da!!!!
The correct answer is letter B
Explanation: This technique is very common and consists of selecting a population sample that is accessible. That is, the individuals employed in this research are selected because they are readily available, not because they were selected using a statistical criterion.
As equações diferenciais lineares de primeira ordem possuem muitas aplicações e é uma das primeiras classes de equações abordadas nos cursos de EDO. A forma mais geral de uma equação diferencial ordinária, linear e de primeira ordem é
y
′
+
p
(
x
)
y
=
q
(
x
)
{\displaystyle y'+p(x)y=q(x)}, onde
p
{\displaystyle p} e
q
q são funções contínuas em um intervalo I.[1]
