Answer:
A)Infant-industry argument
Explanation:
We are informed about a Supposed policy debate over whether the United States should impose trade restrictions on imported ball bearings. Whereby
Domestic producers of ball bearings send a lobbyist to the U.S. government to request that the government impose trade restrictions on imports of ball bearings.
In the case whereby, The lobbyist claims that the U.S. ball-bearing industry is new and cannot currently compete with foreign firms, the justifications the lobbyist was using to argue for the trade restriction on ball bearings is Infant-industry argument.
Infant-industry argument can be regarded as an economic rationale that provides protection for new industries that are yet to reach a certain economic scale like the existing industries, this theory offer protection to this new/developing industry from some form pressure as well as their products that can emerge from compitition from other mature industries.
A still rectifier spirit is used in scotch production to account for the heads for the purpose of calculating duty.
<h3>what is still rectifier spirit ?</h3>
Rectified spirit, also known as neutral spirits, rectified alcohol, or ethyl spirits of agricultural origin, is highly concentrated ethanol that has been purified using repeated distillation in a procedure named rectification.
To more learn about, rectifier spirit, refer to:
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Answer:
0.2706 ; 0.05265 ; 0.1353
Explanation:
Given that :
λ = 2
According to the poisson distribution formula :
P(x = x) = (λ^x * e^-λ) / x!
P(x = 1) = (2^1 *e^-2) / 1!
P(x = 1) = (2 * 0.1353352) = 0.2706
P(x ≥ 5) = 1 - P(x < 5)
1 - P(x < 5) = 1 - [p(x = 0) + p(x = 1) + p(x = 2) + p(x = 3) + p(x = 4)]
We obtain and add the individual probabilities. To save computation time, we can use a poisson distribution calculator :
1 - P(x < 5) = 1 - (0.13534+0.27067+0.27067+0.18045+0.09022)
1 - P(x < 5) = 1 - 0.94735 = 0.05265
P(x ≥ 5) = 1 - P(x < 5) = 0.05265
Probability that no emails was received :
x = 0
P(x = 0) = (2^0 *e^-2) / 0!
P(x = 0) = (1 * 0.1353352) / 1 = 0.1353
Answer: A resume should typically be only one page in length. However, there are certain circumstances under which a two-page resume is acceptable. So the answer is <u>True.</u>
Hope this helps!
