Start from 7, then add 5 each time.
a7 is 7 plus 30, or 37.
(ft). Rise of
Street (ft)
Dixie hill. 100. 60
Bell hill. 100. 50
Liberty hill 100. 20
A. Dixie hill; it rises 5 feet for every 3 feet of horizontal travel.
B. Dixie hill; rises 3/5 foot for every 1 foot for every 1 foot of horizontal travel.
C. Bell hill; it rises 2 feet for every 1 foot of horizontal travel.
D. Liberty hill; it rises 1 foot for every 5 feet of horizontal travel.
Answer:
Option: B
Dixie hill; rises 3/5 foot for every 1 foot for every 1 foot of horizontal travel.
Step-by-step explanation:
A slope with a greater absolute value indicates a steeper line.
so, we will find the slope of each of the hill to check the steepness of the road.
1)
Dixie Hill
Street Horizontal distance vertical Distance
Dixie hill 100 60
The slope of the hill is:
Vertical distance/ Horizontal ditance
= 6/10=3/5
2)
Street Horizontal distance vertical Distance
Bell hill 100 50
slope=1/2
3)
Street Horizontal distance vertical Distance
Liberty hill 100 20
slope=1/5
As slope of Dixie Hill is greater than the rest two.
Hence, option: B is correct.
B. Dixie hill; rises 3/5 foot for every 1 foot for every 1 foot of horizontal travel.
the answer is attached below
Answer:
the difference in the means is not significant
Step-by-step explanation:
Let’s begin first by finding the difference between the means of the 2 groups.
Difference in means = 95% - 92% = 3% Now let’s look at the line plot of the 10 rerandomizations. On that plot, 4 of the randomizations have a difference of 3.
Probability of having a difference of 3 = 4 / 10 *100% = 40%
So just by mixing up the scores from both classes and finding the difference between the mean of 2 randomly defined groups, there was a difference of 3 between the 2 means in 40% of the trials.
Since this probability is so large, the difference in the means is not significant. The line plot shows that it would be very likely that the difference in the means is just due to random chance
It is a binomial with a degree of 3.
It is a trinomial with a degree of 2.
It is a trinomial with a degree of 3.
The polynomial y² – 3y + 12 is trinomial with a degree of 2. Therefore, option C is the correct answer.
The given polynomial is y² – 3y + 12.
An expression of more than two algebraic terms, especially the sum of several terms that contain differentpowers of the same variable(s).
Here, the polynomial y² – 3y + 12 is trinomial with a degree of 2
Therefore, option C is the correct answer.
To learn more about the polynomials visit:
brainly.com/question/11536910.
#SPJ5
Answer:
Step-by-step explanation:
y^2 - 3y + 12
It has 3 terms (y^2) and (-3y) and (12)...therefore, it is a trinomial.
The degree of a polynomial with 1 variable is the highest exponent...so it has a degree of 2. But if it had more then 1 variable, it would be different.
answer is : trinomial with a degree of 2
h =
Answer:
The value of h is
h = A/b.