CUET General Test Quantitative Reasoning > Linear Equation PYQs

₹ 60000

₹ 55000

₹ 50000

₹ 48000

(A), (B) and (C) only

(B), (C) and (D) Only

(C), (D) and (A) only

(D), (C) and (B) only

Only statement I is sufficient to answer the question.

Only statement II is sufficient to answer the question.

Both statements I and II are necessary to answer the question.

Either statement I or statement II is / are sufficient to answer the question.

₹ 9

₹ 15

₹ 6

₹ 12

15:11

5:4

2:3

13:12

6

1

8

3

infinite solutions

a unique solution $x = 1, y = 1$

a unique solution $x = 2, y = 1$

no solution

(A), (C) and (D) only

(A) and (C) only

(A), (B), (C) and (D)

(B) and (D) only

12 years

56 years

15 years

16 years

(A) and (B) only

(C) only

(B) and (C) only

(B) only

12

-8

-12

8

m≠2

m = 1

m ≠ 3

m ≠ 1

6

9

5

9/2

2200

2000

2800

1800

(0, 3)

(0, 6)

(0, - 3)

(0, - 6)

a unique solution as x = 1, y = -1

a unique solution as x = -3, y = 0

no solution

infinite solutions

3

4

5

10

64

16

-48

48

41/14

43/14

21/7

22/7

60

68

80

82

12

8

6

3

110

10

40

20

86

56

48

54

11

10

9

8

$k \neq -6$

$k = 6$

$k \neq 6$

$k \neq -5$

18

6

16

12

(A) and (B) only

(B) and (C) only

(C) and (A) only

(A), (B) and (C) only

$k = 6$

$k ≠ 0$

$k ≠ 6$

$k \neq -5$

26 years

28 years

56 years

60 years

31

32

33

34

1

-1

2

-2

36, 12

48, 24

32, 8

12, 6

24

12

32

48

$\frac{5}{6}$

$\frac{6}{5}$

$\frac{3}{8}$

$\frac{8}{3}$

63

42

84

12

5

13

10

7

passing through the origin

intersecting the coordinate axes at two different points

parallel to x-axis

parallel to y-axis

34

66

30

10

(1)-(I), (2)-(II), (3)-(III), (4)-(IV)

(1)-(II), (2)-(I), (3)-(III), (4)-(IV)

(1)-(III), (2)-(IV), (3)-(I), (4)-(II)

(1)-(III), (2)-(IV), (3)-(II), (4)-(I)

Rs.120

Rs.150

Rs.125

Rs.115

A-II, B-IV, C-III, D-I

A-I, B-III, C-IV, D-II

A-II, B-III, C-IV, D-I

A-II, B-I, C-IV, D-III

18 years

6 years

3 years

16 years

Rs 900

Rs 1200

Rs 1000

Rs 1100

12 years

16 years

18 years

20 years

2

1

3

4

15 years

16 years

17 years

18 years

10

10/3

4/3

13/3

10

2

-2

5