Answer:
This is solved
Step-by-step explanation:
Hope this helps
Answer:
The correct answers are
1) There must be at least 10 observed successes and 10 observed failures in the sample from population 1.
3) There must be at least 10 observed successes and 10 observed failures in the sample from population 2.
Step-by-step explanation:
Hello!
You have two variables of interest:
X₁: Number of that had to put off medical treatment due to cost during 2016.
n₁= 967 people surveyed
x₁= 184 answered "yes"
sample proportion p'₁= 184/967= 0.19
X₂: Number of that had to put off medical treatment due to cost during 2019.
n₂= 1015 people surveyed
x₂= 253 answered "yes"
p'₂= 253/1015= 0.25
The pooled sample proportion is
To study the population proportion you have to apply the Central Limit Theorem to approximate the distribution of the sample proportion to normal, the conditions for a valid approximation are:
Sample size n ≥ 30
n₁= 967
n₂= 1015
n*p'≥10 (each sample contains at least 10 successes)
n₁*p'₁= 967*0.19= 183.73
n₂*p'₂= 1015*0.25= 253.75
n*(1-p')≥10 (each sample contains at least 10 failures)
n₁*(1-p'₁)= 967*0.81= 783.27
n₂*(1-p'₂)= 1015*0.75= 761.25
The correct answers are
1) There must be at least 10 observed successes and 10 observed failures in the sample from population 1.
3) There must be at least 10 observed successes and 10 observed failures in the sample from population 2.
I hope it helps!
Answer:
1.29 for 1 pack
Step-by-step explanation:
5.16/4=1.29
B. Order of questions
C. Sensitive questions
D. All of the above
Answer:A
Step-by-step explanation:
Answer:A=100 , b=25
Step-by-step explanation:
Let sales of A be x and sales of B be y
Thus
Also maximum A available is
We have find the optimal solution for
z=40x+90y
Optimal solution points
(100,25) z
(110,20) z
(110,0) z
Thus for A=100 and B=25 Optimal solution is obtained
The optimal product mix problem involves maximizing profit given certain constraints. The constraints can be expressed in terms of inequalities which can be solved using linear programming techniques such as the corner point theorem or the simplex method.
The subject of this problem is to determine the optimal product mix of two products, A and B, produced by a company. This is guided by several constraints including sales volumes, maximum output, raw material availability, and profit units.
From the problem, we have two constraints. Firstly, sales of A must be at least 80% of the total sales of A and B, and no more than 110 units of A can be sold per day. Secondly, the company cannot use more than 300 lbs of the raw material per day with usage rates of 2 lbs per unit of A and 4 lbs per unit of B.
Let the quantity of A and B sold per day be x and y respectively. The profit is given by the expression 40x + 90y. We need to maximize this expression based on the constraints. The constraints can be expressed as follows:
These constraints form a linear programming problem. By plotting these inequalities on a graph and finding the feasible region, we can use the corner point theorem or simplex method to find the optimal solution.
#SPJ3
B. 3.82 cm; isosceles
C. 3.92 cm; scalene
D. 3.92 cm; isosceles
Answer:
Scalene Triangle
A scalene triangle has all side lengths of different measures. No side will be equal in length to any of the other sides in such a triangle. In a scalene triangle, all the interior angles are also different.
Isosceles Triangle
In an isosceles triangle, the lengths of two of the three sides are equal. So, the angles opposite the equal sides are equal to each other. In other words, an isosceles triangle has two equal sides and two equal angles.
Answer:
B. 3.82 cm; isosceles
Step-by-step explanation:
Other persons answer but simplified.
{(-16, 0), (-8, -11), (0, 12), (12,4)}
Answer:
domain:-16,-8,0,12
range:0,-11,12,14