The residual is -1.5 so the answer is a
The expected value is 8.5 when you plug 4 into the equation
Residual=observed-expected=7-8.5=-1.5
Answer:
- <em>D. The game is not fair because the probability of Hal drawing a winning letter is less then the probability of Renee drawing a winning letter </em>
Explanation:
The word is not probably, which has 8 letters, but probability, which has 11 letters
<u>1. Hal</u>
Probability of drawing a vowel
- The vowels are: o, a, i, i, and y: 5
- The total number of letters in the bag is 11.
- Probability of vowel = 5 / 11
<u>2. Renee</u>
Probability of drawing a consonant
- The consonants are: p, r, b, b, l, t, and y: 7
- Probability of a drawing a consonant: 7 /11
<h2>Conclusion</h2>
As you see, the probability of drawing a vowel (5/11), which is the winning letter for Hal, is less than the probability of drawing a consonant (7/11), which is the winning letter of Renee. Then,
- The game is not fair because the probability of Hal drawing a winning letter is less then the probability of Renee drawing a winning letter.
Answer:
132mm
Step-by-step explanation:
all triangles= 96
formula= bh.5=sa
work= 6 x 8 = 48 x .5 = 24 24x4=96
Square= 36
formula= bh = sa
work= 6 x 6 = 36
Adding= 36 + 96 = 132
Also can you give brainliest to all of your questions bc it really hard to get brainliest and it be really nice you can choose who i dont really care but just please do it it helps a lot
Answer:
1. D 2. A 3. Distribute the four in 4(x+1)
Step-by-step explanation:
1. It says that Jamie is saying that they are "not equivalent".
2. You have to use the distributive property to distribute the 4 to x and to the 1.
3. After distributing, compare the two expressions and now see if they are equivalent or not.
Answer:
The probability that the machine will dispense at most 8.8 liters is 0.60
Step-by-step explanation:
A uniform distribution, also called a rectangular distribution, is a probability distribution that has constant probability.
The distribution is given by:
f(x)={⇒A≤x≤B; 0 ⇒ elsewhere}
Hence,
P(x≤8.8)=
The probability that the machine will dispense at most 8.8 liters is 0.60