Answer:
rectangle: 30 in^2
triangle: 12 in^2
composite: 42 in^2
Step-by-step explanation:
area of a rectangle: length times width
area of a triangle:
composite area: break the area up by shapes you can find the area of, then add it back together
The graph shows two lines, A and B. Based on the graph, which statement is correct about the solution to the system of equations
for lines A and B?
A. (4, 4) is the solution to line A but not to line B.
B. (4, 4) is the solution to both lines A and B.
C. (5, 1) is the solution to line B but not to line A.
D. (0, 2) is the solution to both lines A and B.
A. (4, 4) is the solution to line A but not to line B.
B. (4, 4) is the solution to both lines A and B.
C. (5, 1) is the solution to line B but not to line A.
D. (0, 2) is the solution to both lines A and B.
2 answers:
You might be interested in
Answer:
Value of h greater than 5.4 will make inequality false.
Step-by-step explanation:
This question is incomplete; here is the complete question.
The Jones family has saved a maximum of $750 for their family vacation to the beach. While planning the trip, they determine that the hotel will average $125 a night and tickets for scuba diving are $75. The inequality can be used to determine the number of nights the Jones family could spend at the hotel 750 ≥ 75 + 125h. What value of h does NOT make the inequality true?
From the given question,
Per night expense (expected) = $125
If Jones family stays in the hotel for 'h' days then total expenditure on stay = $125h
Charges for scuba diving = $75
Total charges for stay and scuba diving = $(125h + 75)
Since Jones family has saved $750 for the vacation trip so inequality representing the expenses will be,
125h + 75 ≤ 750
125h ≤ 675
h ≤
h ≤ 5.4
That means number of days for stay should be less than equal to 5.4
and any value of h greater than 5.4 will make the inequality false.
Considering it's vertical asymptote, the rational function graphed below is given by:
A. .
The vertical asymptotes are the values of x which are outside the domain, which in a fraction are the zeroes of the denominator.
In this graph, there is a vertical asymptote at x = 4, that is, x - 4 is a term of the denominator, hence the function is given by:
A. .
More can be learned about vertical asymptotes at brainly.com/question/16948935
#SPJ1