Hamilton thinks judges should be appointed permanently rather than on a periodic basis because periodic appointments would destroy a judge’s independence.
Alexander Hamilton was an American revolutionary. He was also a statesman and the Founding Father of the United States. He played a key role in promotion and interpretation of the constitution.
Permanent appointments would help to regulate more as well ensure greater independence of the judge.
Periodic appointment on the other hand would destroy a judge independence as he/she can be transferred or impeached anytime that fosters insecurity and lack of motivation to work.
Thus, permanent appointments is the only option.
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Explanation:
5x=3
x=<u>3</u>
<u> </u><u> </u><u> </u><u> </u>5
3y=<u>5</u>
<u> </u>y=<u>5</u><u> </u>
<u> </u><u> </u><u> </u><u> </u><u> </u>3
now,
=x/y
=3/5÷5/3
=<u> </u><u>9</u>
<u> </u><u> </u><u> </u>5
hope it helps.
Volume: 1000 cubic inches (a^3=V -----> 10^3=V ----> V=1000)
42 inches to mm= 1041.4 mm (multiply inch value (42) by 25.4 for mm)
231 cm to mm= 2310 mm (231*10)
5 ft to inches = 5*12 = 60 inches
From the options given, the only option which would result on having a reduced error margin, is to increase the sample size.
<u>Recall</u><u> </u><u>:</u><u> </u>
<em>Margin of Error</em> = Zcritical × σ/√n
- Increasing the mean would have no impact on the margin of error as it is not a part of the factors which affects the margin of error value.
- Increasing the standard deviation, which is the Numerator will result in an increased margin of error value.
- By raising the confidence level, the critical value of Z will increase, hence widening the margin of error.
- The sample size, n being the denominator, would reduce the value of error margin.
Hence, only the sample size will cause a decrease in the margin of error of the interval.
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