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Q : Direction: In the following questions two equations numbered I and II are given. You have to solve both the equations and find relation between x and y. I. x2+ 14x + 48 = 0 II. y2+ 12y + 32 =0
(A) x ≥ y
(B) x > y
(C) Relationships cannot be established between x and y
(D) x ≤ y
(E) y > x
In the given question, two equations numbered l and II are given. You have to solve both the equations and mark the appropriate answer.
I. 16x2– 32x + 15 = 0
II. 16y2– 48y + 35 = 0
(A) x > y
(B) x < y
(C) x ≥ y
(D) x ≤ y
(E) x = y or no relationship could be established
In the given question, two equations numbered l and II are given. Solve both the equations and mark the appropriate answer.
I. x2– 35x + 294 = 0
II. y2– 68y + 1140 = 0
(A) x > y
(B) x < y
(C) x ≥ y
(D) x ≤ y
(E) x = y or relationship between x and y cannot be established.
In the given question, two equations numbered l and II are given. Solve both the equations and mark the appropriate answer.
I. x2- 12x + 35 = 0
II. y2- 25y + 126 = 0
(A) x > y
(B) x < y
(C) x ≥ y
(D) x ≤ y
(E) x = y or relationship between x and y cannot be established.
In the given question, two equations numbered l and II are given. Solve both the equations and mark the appropriate answer.
I. x2– 37x + 330 = 0
II. y2– 28y + 195 = 0
(A) x > y
(B) x < y
(C) x ≥ y
(D) x ≤ y
(E) x = y or relationship between x and y cannot be established.
In △PQR, ∠P = 90°. S and T are the mid points of sides PR and PQ, respectively. What is the value of RQ2/(QS2+ RT2)?
(A)
(B)
(C)
(D)
A and B start moving from places X and Y and Y to X, respectively, at the same time on the same day. After crossing each other, A and B take
(A) 22
(B) 2
(C)
(D)
The sides of a triangle are in the ratio 2 : 3 : 4. The perimeter of the triangle is 18 cm. The area (in cm2) of the triangle is
(A) 9
(B) 36
(C)
(D)
Each side of an equilateral triangle is 6 cm. Find its area.
(A) 9 √3 sq.cm.
(B) 6 √3 sq.cm.
(C) 4√3sq.cm.
(D) 8 √3 sq.cm
If the numerical value of thes perimeter of an equilateral triangle is
(A) 2 units
(B) 3 units
(C) 4 units
(D) 6 units
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