Answer:
Hai!
Explanation:
Uh... you can go somewhere special I guess... or throw a party LOL
But anyways if ur birthday is today/tomorrow/this month then......
Happy birthdayyyy! XD
Answer:
c.they are all parasites that harm their hosts by in or on it
Answer:
B. situational; dispositional
Explanation:;
Situational attribution: Situational attribution is also referred to as external attribution, or environmental attribution.
The term situational attribution refers to the process of ascribing oneself and other's behavior, an outcome or an event that includes things that are outside an individual's concern, for example, pressure, luck, or external circumstances.
Dispositional attribution: The term dispositional attribution refers to the process that when an individual infers internal attribution then one believes that the event or an individual's behavior is directly related to personal or internal factors, for example, feelings, traits, or abilities.
Answer: Chief executive officer
In the United States, a governor serves as chief executive officer and as commander-in-chief in each state. He functions both as head of state and head of government within this territory. Governors are responsible for implementing state laws, advancing new policies and programs, carrying out leadership responsibilities and assisting department and agency heads. Often, governors also have the authority to appoint state court judges.
Answer:
p(w) = p = 1/1000 = 0.001
q = 1-p = 0.999
reward for winning = 600$
payoff for attempt = 0.6$
a.
on an avg. jose loose 0.4$ per hand,
so equation will be to find out one win per x hands,
-0.4 x = -0.6x + 600
so x = 3000.
Hence 1 win out of 3000,
P(losing 0.4$) = \binom{3000}{1}(0.001)^1(0.999)^{2999}
P(losing 0.4$) = 0.1492
b.
Probability of winning 0.4$ per winning
equation,
0.4 x = -0.6x + 600
so ,
x = 600
so out of 600 game he have to win 1 game.
P(winning 0.4$) = \binom{600}{1}(0.001)^1(0.999)^{599}
P(winning 0.4$) = 0.3295
c.
Probability of winning 0.6$ per winning
equation,
0.6 x = -0.6x + 600
so ,
x = 500
so out of 500 game he have to win 1 game.
P(winning 0.6$) = \binom{500}{1}(0.001)^1(0.999)^{499}
P(winning 0.6$) = 0.3034
Attached is the same solutions incase the above isn't understandable.