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33 votes
.

Pand Q are points on the line 3y - 4x = 12
a) Complete the coordinates of P and Q.
8
Submit Answer
P(0,
,0)
61
5
b) Plot points P and Q on the graph.
Use the tool to plot the coordinates.
2
c) Draw the line 3y - 4x = 12 for values
of x from -3 to 3.
-3 -2 -1 0
2
3

User MTM
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2 Answers

17 votes
17 votes

Answer:

point, P and Q Brocard's points. Prove that P and Q belong to the circle with diameter ... 0 < αi < 2π. ... 5. Square P QRS is inscribed into △ ABC so that vertices P and Q lie on sides AB and

User Regfor
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3.4k points
7 votes
7 votes

a) The coordinates of P and Q are P(0, 4) and Q(-3, 0).

b) The points P and Q are shown on the graph in the picture below.

c) A graph of the line 3y - 4x = 12 for values of x from -3 to 3 is shown below.

In order to complete the coordinates of P and Q, we would substitute the given x-coordinate and y-coordinate into the equation of the line and then evaluate as follows;

3y - 4x = 12

3y - 4(0) = 12

3y = 12

y = 12/3

y = 4

P (x, y) = P (0, 4), which is the y-intercept.

3(0) - 4x = 12

4x = -12

x = -12/4

x = -3

Q (x, y) = Q (-3, 0), which is the x-intercept.

Part b.

In this exercise, we would use an online graphing tool to plot the points P and Q as shown on the graph in the picture below.

Part c

A graph of the line 3y - 4x = 12 for values of x from -3 to 3 is shown below.

Complete Question:

P and Q are points on the line 3y-4x=12

a) Complete the coordinates of P and Q. P(0, _) Q(_,0)

b) Plot points P and Q on the graph. Use the x+ tool to plot the coordinates.

c) Draw the line 3y - 4x = 12 for values of x from -3 to 3.

. Pand Q are points on the line 3y - 4x = 12 a) Complete the coordinates of P and-example-1
User Bfx
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2.6k points