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Byju's Answer
Standard IX
Mathematics
Linear Equation in One Variable
Draw the grap...
Question
Draw the graph for each equation given below; hence find the intercepts on the co-ordinate axes:
1
3
x
+
1
5
y
=
1
A
(
9
,
0
)
,
(
0
,
2
)
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B
(
6
,
0
)
,
(
0
,
8
)
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C
(
3
,
0
)
,
(
0
,
5
)
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D
(
2
,
0
)
,
(
0
,
6
)
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Solution
The correct option is
C
(
3
,
0
)
,
(
0
,
5
)
The given equation is
1
3
x
+
1
5
y
=
1
which can be reduced in the form of
5
x
+
3
y
=
15
........
(
i
)
x
0
3
y
5
0
Plotting the points on the graph, we get above image.
The line given by
(
i
)
intersects the co-ordinate axes at
(
0
,
5
)
and
(
3
,
0
)
Thus, the intercepts of co-ordinate axes are
(
0
,
5
)
and
(
3
,
0
)
Hence, option C is correct.
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0
Similar questions
Q.
Draw the graph for each equation given below; hence find the co-ordinates of the points where the graph drawn meets the co-ordinate axes:
1
3
x
+
1
5
y
=
1
.
Q.
Draw the graph for the equation
2
x
−
5
y
=
10
.
The coordinates of the points where the graph (line) drawn meets the co-ordinate axes are:
Q.
On the same axes, draw the graph of each of the following equations:
2
y
−
x
=
8
,
5
y
−
x
=
14
,
y
−
2
x
=
1
. Hence, obtain the vertices of the triangle so formed.
Q.
Find the equation of the line which passes through the point
(
1
,
−
6
)
and whose product of the intercepts on the co-ordinate axes is one
Q.
By drawing a graph for each of the equations
3
x
+
y
+
5
=
0
;
3
y
−
x
=
5
and
2
x
+
5
y
=
1
on the same graph paper; show that the lines given by these equations are concurrent (i.e. they pass through the same point). Take
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c
m
=
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unit on both the axes.
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