Match each set of vertices with the type of quadrilateral they form.
1 answer:
Only correct the first one.
Please, see the graph in the attached file.
1) a rectangle with A(3,3), B(3,6),
noncongruent ←→ C(7,6), D(7,3)
adjacent sides
(in green)
2) a parallelogram
with A(2,0), B(3,2)
nonperpendicular ←→ C(6,3), D(5,1)
adjacent sides
(in blue)
3) a square ←→ A(3,3), B(2,5),
(in red) C(4,6), D(5,4)
4) a rhombus with A(2,-2), B(3,0),
nonperpendicular ←→ C(4,-2), D(3,-4)
adjacent sides
(in black)
Please, see the graph in the attached file.
1) a rectangle with A(3,3), B(3,6),
noncongruent ←→ C(7,6), D(7,3)
adjacent sides
(in green)
2) a parallelogram
with A(2,0), B(3,2)
nonperpendicular ←→ C(6,3), D(5,1)
adjacent sides
(in blue)
3) a square ←→ A(3,3), B(2,5),
(in red) C(4,6), D(5,4)
4) a rhombus with A(2,-2), B(3,0),
nonperpendicular ←→ C(4,-2), D(3,-4)
adjacent sides
(in black)
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Answer:
y-intercept, c = 325
Slope, m = 50
The x-axis represents the number of months and y-axis represents the total amount in saving accounts.
Step-by-step explanation:
We are given the following in the question:
A saving account currently holds $325. Jesus adds $50 each month.
Let x be the number of months and y be the total money n the saving account.
Then, we can use a linear function to represent the money in the account.
Comparing to general linear function,
where m is the slope and tells the rate of change and c is the y-intercept that is the value when x is zero.
Comparing we get:
m = 50
c = 325
y-intercept = c = 325
Slope, m = 50
The x-axis represents the number of months and y-axis represents the total amount in saving accounts.
The attached image shows a graph for the same.
