Answer:
42 and 39
Step-by-step explanation:
The best method in my opinion is to guess and check. So, you would start off by dividing 1638 by any number you see fit (I started with 34), and keep increasing or decreasing until you get whole numbers that are three integers apart. I understand that this is a little tedious but I'm not aware of a better solution as of right now, so that's the best that I've got! Please let me know if you need more help and I will be happy to help!
Answer:
multiply both numbers and if im correct it should be 124ft sorry if im wrong
For this case we have the following polynomial:
x ^ 2 + 6x
The missing value to complete the square is given by:
x ^ 2 + 6x + (6/2) ^ 2
Rewriting we have:
x ^ 2 + 6x + (3) ^ 2
x ^ 2 + 6x + 9
Then, completing the square we have:
(x + 3) ^ 2
Answer:
the missing constant term in the perfect square is:
9
Answer:
12.04
Step-by-step explanation:
divide
Let X1, X2, X3, X4, X5 and X6 denote the numbers of blue, brown, green, orange, red, and yellow M&M candies, respectively, i
Tanzania [10]
Answer:
a)
b) 80.42%
c) 87.24%
Step-by-step explanation:
a)
Since the probability of taking a color does not depend on the previous color obtained, the events are independent, so the probability of getting exactly two of each color is
b)
We can model this with a binomial distribution treating an orange candy as a “success” and any other color as a “failure”.
So the probability of “success” p equals 0.20 and the probability of “failure” q equals 0.80 and the probability that there are at most 5 orange candies out of 20 equals
this can be computed either by hand or with the aid of a computer to obtain that probability that there are at most five orange candies is 0.8042 0r 80.42%
c)
In this case we use once more the binomial distribution but this time “success” is getting blue, green or orange that has a probability of 0.24 + 0.16 + 0.20 = 0.60 and “failure” has a probability of 0.4.
Now we are looking for
again by hand or with the computer help, this probability equals 0.8724 0r 87.24%