Draw the graph of the linear equations 3x+7y=21. Find the area bounded by the line with coordinate axes.
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Answer:
Refer the attached graph.
Step-by-step explanation:
To find : Draw the graph of the linear equation 3x-7y=213x−7y=21 ?
Solution :
We plot the linear equation by two intercept points.
The x-intercept is when y=0,
Put y=0 in the equation,
3x-7(0)=213x−7(0)=21
3x=213x=21
x=\frac{21}{3}x=
3
21
x=7x=7
The point is (7,0).
The y-intercept is when x=0,
Put x=0 in the equation,
3(0)-7y=213(0)−7y=21
-7y=21−7y=21
y=-\frac{21}{7}y=−
7
21
y=-3y=−3
The point is (0,-3).
We plot the points and draw a straight line.
Refer the attached graph below.
#Learn more
Draw graph of this equation :-
→ y = |2x - 3| .
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