I believe it’s stereotypes response.
Answer:
There are many things you should be doing to plan for your career:
1) First things first you should list all the careers that you would like.
2) After that think of your top skills and what interests you the most. *this will help you choose your career*.
3) Compare all your careers and see which one is most interesting to you.
4) After you have chosen your career choice. (Think ahead of time) you should see what you need to do for it. Look at the demands for that field.
5) *something I learned this year is SMART goal*. Set SMART goals for yourself. "SMART" stands for: Specific, Measurable, Attainable, Relevant, Timely. This will help you put down steps for your future. (search up SMART goals for more reference)
6) With the SMART goals write down your steps that you will need to achieve your goals. These steps will help you get to your future career.
Answer:
C. Double Jeopardy Clause.
Explanation:
The Fifth Amendment of the United States Constitution provides a number of rights that a person has dealing with both civil as well as criminal proceedings. This Amendment included the "Self-Incriminatory Clause, Double Jeopardy Clause, and the Due Process Clause" among others.
In the case of Matthew, the Double Jeopardy Clause bars the prosecution from carrying out another trial on Matthew's case for the second time. This clause states that <em>"No person shall . . . be subject for the same offense to be twice put in jeopardy of life or limb . . . . "</em> This means that a person cannot be tried more than once for the same crime.
Thus, the correct answer is option C.
The easiest way to find such limits, where there is a numerator and a denominator is to apply <span><span>Hospital's Rule.
1st find the derivative of the numerator and the derivative of the denominator, if it still gives an indeterminate value, find the second derivative of N and D
3) lim sin(2x)/x when x →0
Derivative sin2x → 2cos2x
Derivative x→ 1
2cos2x/1 when x→0 , 2cos2x → 2
and lim sin(2x)/x when x →0 is 2
4) lim(sinx)/(2x²-x)
→cosx/(2x-1) when x →0 cosx/(2x-1) = -1
and lim(sinx)/(2x²-x) when x →0 is -1
and so on and so forth. Try to continue following the same principle
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