the answer is 7/9.
when you originally solve it, its 28/36. that simplified is 7/9.
Answer:
7/9
Step-by-step explanation: I took the test
x= 19
x can not be determined from the information given
x = 27.25
Answer:
x=35
Step-by-step explanation:
These are alternate interior angles. Since a and b are parallel, they are equal
5x - 54 = 3x+16
Subtract 3x from each side
5x-3x -54 = 3x -3x +16
2x -54 = 16
Add 54 to each side
2x-54+54 = 16+54
2x = 70
Divide each side by 2
2x/2 = 70/2
x = 35
(a) What is the rate of change for each function? Show your work.
(b) Which function has the greater rate of change?
can you help me do these things
Answer:
The rate of change of first function is -2.
The rate of change of second function is 4.
Function 2 has greater rate of change.
Step-by-step explanation:
If a line passes through two points and , then the formula for rate of change is
From the table and graph consider any two points to find the rate of change of each function.
From the table, let as consider two point (-1,3) and (-2,5). The rate of change of first function is
The rate of change of first function is -2.
From the graph, let as consider two point (-1,0) and (0,4). The rate of change of second function is
The rate of change of second function is 4.
Since -2<4, therefore function 2 has greater rate of change.
The total number of rectangular faces in a hexagonal pyramid is 5: 1 rectangular face for the base and 4 rectangular faces on the sides of the pyramid.
A hexagonal pyramid, also known as a hexagonal pyramid, is a type of pyramid with a hexagonal base. The base has six sides (hexagon), and it is connected to a single apex (vertex) at the top.
The number of rectangular faces in a hexagonal pyramid is 5.
The base of the pyramid is a hexagon, which consists of 6 triangular faces (each side of the hexagon forms a triangle with the apex).
The lateral faces of the pyramid are triangles that connect each of the six vertices of the hexagonal base to the apex.
Since the lateral faces are triangles, there are no rectangular faces among them.
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