VSAQS
Page-7.33Question 1:
Write the equation representing x-axis.
Answer 1:
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Question 2:
Write the equation representing y-axis.
Answer 2:
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Question 3:
Write the equation of a line passing through the point (0, 4) and parallel to x-axis.
Answer 3:
For the equation of the line parallel to x axis, we assume the equation as a one variable equation independent of x containing y equal to 4.
We get the equation as
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Question 4:
Write the equation of a line passing through the point (3, 5) and parallel to x-axis.
Answer 4:
For the equation of the line parallel to x axis, we assume the equation as a one variable equation independent of x containing y equal to 5.
We get the equation as
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Question 5:
Write the equation of a line parallel to y-axis and passing through the point (−3, −7).
Answer 5:
For the equation of the line parallel to y axis, we assume the equation as a one variable equation independent of y containing x equal to –3.
We get the equation as
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Question 6:
A line passes through the point (−4, 6) and is parallel to x-axis. Find its equation.
Answer 6:
For the equation of the line parallel to x axis, we assume the equation as a one variable equation independent of x containing y equal to 6.
We get the equation as
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Question 7:
Solve the equation 3x − 2 = 2x + 3 and represent the solution on the number line.
Answer 7:
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we get,
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The representation of the solution on the number line, when given equation is treated as an equation in one variable.
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Question 8:
Solve the equation 2y − 1 = y + 1 and represent it graphically on the coordinate plane.
Answer 8:
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we get,
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The representation of the solution on the Cartesian plane, it is a line parallel to y axis passing through the point
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Question 9:
If the point (a, 2) lies on the graph of the linear equation 2x − 3y + 8 = 0, find the value of a.
Answer 9:
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So, the given co-ordinates are the solution of the equation
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Therefore, we can calculate the value of a by substituting the value of given co-ordinates in equation
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Substituting
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Question 10:
Find the value of k for which the point (1, −2) lies on the graph of the linear equation x − 2y + k = 0.
Answer 10:
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So, the given co-ordinates are the solution of the equation
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Therefore, we can calculate the value of k by substituting the value of given co-ordinates in equation
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Substituting
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