Answer:
b) not likely to have jurisdiction over the case because QuickAds is based in Georgia.
Explanation:
The Alabama court only has jurisdiction in actions that were performed within the boundary of the state of Alabama. Although David is a resident of Alabama, his law suit is likely due to actions carried out in Georgia where QuickAds the internet company is based.
Also QuickAds only contact with persons in Alabama has been through QuickAds passive advertising.
In this scenario the case can be tried in federal court because it can handle cases across state borders.
The four types of entrepreneur described by Arthur Cole were the Innovator, the Organization Builder, the Over-Optimistic Promoter, and the Calculating Investor.
Answer is A) Investor.
Answer:
The answer is absorption costing.
Explanation:
This method is used to indicate that all costs have been absorbed by the units produced, and includes the following costs (fixed and variable):
1. Direct labor.
2. Direct materials.
3. Fixed manufacturing overhead.
4. Variable manufacturing overhead.
Answer:
False
Explanation:
As per the chapter of power and politics, all tactics exercised depends on the audience on which it is exercised, and how responsive the audience reacts to such tactics, but it is said to apply the softer tactics as would be easy to apply for the individual and it might result favorable on audience.
If such soft tactics fail then harder tactics shall be practice. As this will minimal the efforts of individual and will impact highly on the power to attain goals.
Thus, the above stated statement is False.
Answer:
v(t) = (2t + 1)i + 3t²j + 4t³k
r(t) = (t² + t)i + (t³ + 7)j + (t⁴ - 4)k
Explanation:
a(t) = 2i + 6tj + 12t²k
v(t) = ∫a(t)dt
= ∫(2i + 6tj + 12t²k)dt
= 2ti + (6t²/2)j + (12t³/3)k + c
= 2ti + 3t²j + 4t³k + c
v(0) = i
i = 0i + 0j + 0k + c
c = i
∴ v(t) = 2ti + 3t²j + 4t³k + i
v(t) = (2t + 1)i + 3t²j + 4t³k
r(t) = ∫ v(t)dt
= i ∫ (2t + 1)dt + 3j ∫ t²dt + 4k ∫ t³dt
= i (2t²/2 + t) + 3j(t³/3) + 4k(t⁴/4) + d
= i (t² + t) + jt³ + t⁴k + d
r(0) = 7j - 4k
0i + 0j + 0k + d = 7j - 4k
d = 7j - 4k
∴ r(t) = (t² + t)i + t³j + t⁴k + 7j - 4k
r(t) = (t² + t)i + (t³ + 7)j + (t⁴ - 4)k
