Given:
Sum of three consecutive integers is more than 62.
To find:
The inequality to represent the above situation then solve your inequality.
Solution:
Let the three consecutive integers are respectively.
Sum of three consecutive integers is more than 62. So,
Subtract 3 from both sides.
Divide both sides by 3.
Therefore, the required inequality is and solution is .
Answer:
1.
1/10 chance
2.
2/10 chance
3.
2/10 chance
4.
0/12 chance or maybe 0/10
Step-by-step explanation:
1.1/5 chance for the number and 1/2 chance for the heads/tails so
2.2/5 chance of getting it to land on an even number + 1/2 for heads
3..2/5 chance of getting it to land on an even number and 1/2 for tails
4.you cant land a 6
Answer:
Step-by-step explanation:
If the number of defects in poured metal follows a Poisson distribution, the probability that x defects occurs is:
Where x is bigger or equal to zero and m is the average. So replacing m by 2, we get that the probability is equal to:
Finally, the probability that there will be at least three defects in a randomly selected cubic millimeter of this metal is equal to:
Where
So, P(0), P(1) and P(2) are equal to:
Finally, and are equal to: