The statement is true that the teacher in Rory school have less than five years of experience on average.
According to the question,
Sample mean, = 4
Standard deviation, s = 2
Sample number of teachers, n = 25
Test:
: μ = 5
: μ < 5
We know the formula,
→ t =
By substituting the values,
=
= -2.5
Now, the degree of freedom be:
= n - 1
= 25 - 1
= 24
By using t-table,
=
= 2.064
We can say that >
Thus the response above is correct.
Find out more information about standard deviation here:
Answer:
Teachers in his school district have less than 5 yearſ of experience on average is true.
Step-by-step explanation:
Sample mean =
Sample standard deviation = s = 2
We are supposed to to test Ha :u= 5 versus H : u < 5 using a sample of 25 teachers
n = 25
Since n<30 and population standard deviation is unknown
So, we will use t test
Formula :
t=-2.5
Degree of freedom = n-1 = 25-1 = 24
Refer the t table
t critical > t calculated
So, We are failed to reject null hypothesis
So, teachers in his school district have less than 5 yearſ of experience on average is true.
15
B.
25
C.
50
D.
75
the answer for your question
is b.25
There is no single solution but there is a group of solutions also known as the interval.
This can be written with an interval.
Hope this helps.
r3t40
Changing the coefficient of x to 6 changes the meaning of expression as 5 is added to 6 times x
Solution:
Given that number 2 in the expression 5 + 2x is called the coefficient of x
We are asked to find what happens when changing the coefficient to 6 change the meaning of the expression
In the expression,
5 + 2x
This means 5 is added to 2 times x or 5 is added to twice of x
Number 2 is called coefficient of x
When we change this coefficient to 6, the expression becomes,
5 + 6x
So now the meaning of expression becomes,
5 is added to 6 times x
So changing the coefficient of x changes the meaning of expression
Answer:
The total value would increase.
Step-by-step explanation:
No matter what x is, as long as it is not zero, the value will increase, as 6 > 2, so 6, no matter what it is multiplied by, will end up greater than 2 multiplied by the same number.