Answer:
18.22 is the circumference
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have a good day :)
Step-by-step explanation:
Answer:
£418
Step-by-step explanation:
i answered part of this earlier
julie = 2
kelly = 5
lou = 12
5-2 = 3
3 = £66
£66/3 = £22
2+5+12 = 19
19 x £22 = £418
Answer:
Higher prices and fewer choices.
Tariffs and quotas are protectionist trade barriers used by several countries to control import flows. Tariffs imply that importers must pay a tax for every unit of the good subject to the international tax. Quotas are restrictions in terms of the amount of certain goods that can actually get into one country as imported goods. Both measures can be implemented to protect local producers of certain goods. Examples of tariffs are those apply by USA to European agricultural goods, and examples of quotas are those imposed to China’s textiles by USA (of course there are plenty of examples of this kind around the world).
Both tariffs and quotas decrease imports from other countries: the first one reduces imports because it makes them more expensive to importers, the second one reduces imports because it restricts the amount of goods that can be buy abroad.
Step-by-step explanation:
- Quotas result in fewer choices because they directly restrict the amount of goods that can be bought abroad.
- Tariffs result in higher prices, because when they are applied, one must pay international price plus a tax.
Answer: The probability of selecting at least one boy (the probability that the 2 students selected are not both girls) is 62/95 or 0.6526
Step-by-step explanation:
From the question, the students to be chosen must be selected from a group of eight boys and twelve girls. This means that the total number of students that these two students must be chosen from is:
8 + 12 = 20 students.
The next step would be to find the probability of selecting a boy:
= Total number of boys/Total number of students
= 8/20
We will also find the probability of selecting one girl from the group
= Total number of girls/Total number of students
= 12/20
To find the probability that the two selected students are not girls is the same as finding the probability of selecting at least one boy. To do this, we will first find the probability of choosing all girls and then subtract it from 1.
The probability of selecting or choosing 2 girls (without replacement)
(12/20) × (11/19)
= 132/380
= 33/95
Then, the probability of selecting at least one boy (the probability that the students chosen are not both girls)
= 1 - (33/95)
= (95/95) - (33/95)
= 62/95 or 0.6526
4+3+1+1+1+1+1 =12
4x3x1x1x1x1x1=12
