Answer:
1.25
Step-by-step explanation:
Answer:
where is the question
Step-by-step explanation:
If you are asking for area, the answer is 35inches squared.
Area is length times width, so multiply 5 and 7,
Which gives you 35 inches squared
The probability will be "0.7497".
Given:
Mean,
Standard deviation,
Number of babies,
The standard error of sample will be:
→
hence,
→ P(4 babies will be between 8.4 - 9.6 pounds)
Thus the above response is right.
Learn more:
Complete question:
Some sources report that the weights of full-term newborn babies in a certain town have a mean of 9 pounds and a standard deviation of 0.6 pounds and are normally distributed.
Answer: 0.7497
Step-by-step explanation:
Mean = 9
sd = 0.6
n = 4
P(4 babies will be between 8.4 and 9.6 pounds)
P(8.4 ≤ X ≤ 9.6)
Standard error of the sample (S. E) :
S. E = sd/√n
= 0.6 /√4
= 0.6/2
= 0.3
P(8.4 ≤ X ≤ 9.6)= ((P(8.4 - 9) / 0.3) ≤ X ≤ (9.6 - 9)/0.3)
P(8.4 ≤ X ≤ 9.6) = P(-2 ≤ X ≤ 2)
P(Z ≤ 2) - P(Z < - 2)
0.9772 - 0.2275 = 0.7497
check the picture below.
Well, we know that 3:1 is one batch of orange water. We also know that there are 2 things to focus on.
1. Must write ratio for 2 batches of the recipe.
2. Must write ratio for 4 batches of the recipe.
To make this equation simple, double the ratio to find 2 batches because all it means is 2x more water.
3:1
x2
6:2
So, the ratio would be 6:2 to make 2 batches.
To make it easier again, we just multiply the ratio of 2 batches by 2 which would find the ratio for 4 batches.
6:2
x2
12:4
So that means, that it is 6:2 for 2 batches, and 12:4 for four batches.
Answer:
its c
Step-by-step explanation:
i did the test
Answer:
167
Step-by-step explanation:
a) Nhiều người yêu thương A. (Thay A bằng chính tên của em).
b) A yêu thương nhiều người. (Thay A bằng chính tên của em).
2) Phủ định hai phán đoán ở phần 1) (viết dưới dạng câu văn hoàn chỉnh).
The question involves using logical quantifiers to express the statements "Many people love A" and "A loves many people" and their negations. The formulas are ∃x (p(x, A)) and ∃y (p(A, y)) for the original statements, and the negations are ¬∃x (p(x, A)) and ¬∃y (p(A, y)).
The question involves expressing statements about relationships using logical quantifiers and then finding their negations. Given S as the domain of humans and p(x, y) representing the statement "x loves y", we can write the formulas for the following statements:
a) Many people love A: ∃x (p(x, A))
b) A loves many people: ∃y (p(A, y))
The negation of these statements can be written as:
a) It is not the case that many people love A: ¬∃x (p(x, A)), which means no one loves A or everyone does not love A.
b) A does not love many people: ¬∃y (p(A, y)), implying A loves no one or A does not love everyone.
Answer:
Step-by-step explanation: