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9th Class - Math | Chapter: Linear Equations in Two Variables MCQs

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(A) Unique solution
(B) Two solutions
(C) Infinitely many solutions
(D) No solutions
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(A) Unique solution
(B) Two solutions
(C) Infinitely many solutions
(D) No solutions
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(A) (0,2)
(B) (2,0)
(C) (4,0)
(D) (1,1)
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(A) (2,0)
(B) (0,2)
(C) (0,1)
(D) (1,1)
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(A) (k, -k)
(B) (0, k)
(C) (k, 0)
(D) (k, k)
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(A) Parallel to x-axis at a distance of 3 units from the origin
(B) Parallel to y-axis at a distance of 3 units from the origin
(C) Makes an intercept 3 on x-axis
(D) Makes an intercept 3 on y-axis
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(A) Intercept
(B) Slope of the line
(C) Solution of the equation
(D) None of the above
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(A) First quadrant
(B) Second quadrant
(C) Third quadrant
(D) Fourth quadrant
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(A) 5/2
(B) 2/5
(C) 10
(D) 0
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(A) x = 5
(B) x + 5 = y
(C) y – 5
(D) x – y = 0
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(A) y = 0
(B) x + y = z
(C) y = x
(D) x = a
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(A) (a, 3a)
(B) (3a, a)
(C) (a, a/3)
(D) (a/3, -a)
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(A) 3x – 7y = 10
(B) y – 2x = 3
(C) 8y – 6x = 4
(D) 5x + (35/2)y = 25
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(A) x = -a
(B) y = a
(C) y = x
(D) x + y = 0
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(A) (0, 3)
(B) (3, 0)
(C) (2, 0)
(D) (0, 2)
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(A) (\(\frac{-c}{a}\), 0), (0, \(\frac{-c}{b}\))
(B) (0, \(\frac{-c}{b}\), 0), (\(\frac{-c}{a}\), 0)
(C) (-c, 0) (0, -c)
(D) (x, 0) (y, 0)
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(A) (2, 4)
(B) (0, 3)
(C) (-4, 1)
(D) (4, -1)
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(A) only one
(B) two
(C) infinitely many
(D) three
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(A) (9/2, m)
(B) (n, −9/2)
(C) (0, −9/2)
(D) (−9/2, 0)
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(A) x – 2y – 10 = 0
(B) 2x – y – 10 = 0
(C) 2x + y – 10 = 0
(D) x – 2y + 10 = 0
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(A) x + y = 1
(B) x = 2y – 4
(C) x + y = 0
(D) y = x – 1
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(A) a ≠ 0, b = 0
(B) b ≠ 0, a = 0
(C) a = 0, b = 0
(D) a ≠ 0, b ≠ 0
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(A) two
(B) definite
(C) infinitely many
(D) three
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(A) y – x
(B) x + y = 0
(C) y = 2x
(D) 2 + 3y = 7x
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(A) A unique solution
(B) Two solutions
(C) Infinitely many solutions
(D) No solutions
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(A) (2, 0)
(B) (0, 3)
(C) (3, 0)
(D) (0, 2)
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(A) 1 .x + 1 .y = 5
(B) 0 .x + 0 .y = 5
(C) 1 .x + 0 .y = 5
(D) 0 .x + 1 .y = 5
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(A) (a, –a)
(B) (0, a)
(C) (a, 0)
(D) (a, a)
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(A) Parallel to x-axis at a distance 5 units from the origin
(B) Parallel to y-axis at a distance 5 units from the origin
(C) Making an intercept 5 on the x-axis
(D) Making an intercept 5 on the y-axis
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(A) 2x + y = 17
(B) x + y = 17
(C) x + 2y = 17
(D) 3x – 2y = 17
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(A) (0, y)
(B) (x, 0)
(C) (x, x)
(D) (x, y)
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(A) y – x = 0
(B) x + y = 0
(C) –2x + y = 0
(D) –x + 2y = 0
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(A) 1st quadrant
(B) 2nd quadrant
(C) 3rd quadrant
(D) 4th quadrant
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(A) (0, 3)
(B) (3, 0)
(C) (2, 0)
(D) (0, 2)
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(A) x = a
(B) y = –a
(C) y = x
(D) x + y = 0
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(A) Intersecting both the axes
(B) parallel to y-axis
(C) parallel to x-axis
(D) Passing through the origin
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(A) x = 6
(B) x = –6
(C) y = 6
(D) y = –6
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