# SSC CGL Coordinate Geometry Questions : 21st February 2019

Dear aspirants,

As you all know, the upcoming months are lined up with various important exams like SSC CGL 2018, RRB JE , SSC CGL , SSC JE and many more, so we are here to help you with the subject that is common to all of the given exams. We are providing daily quantitative aptitude quizzes, practice which will help you to score good marks in this section. We aim to provide the best study material to our readers with exam level questions to help them get used to the recent pattern. Attempt this quiz and check your preparation.

Q1. The ratio in which the line segment joining A(3, –5) and B(5, 4) is divided by x-axis is:
वह अनुपात ज्ञात करें जिसमें A(3, -5) और B(5, 4) में शामिल होने वाली रेखा खंड X-अक्ष द्वारा विभाजित है:
(a) 4 : 5
(b) 5 : 4
(c) 5 : 7
(d) 6 : 5

Q2. The ratio in which the line segment joining P(–3, 7) and Q(7, 5) is divided by y-axis is:
वह अनुपात ज्ञात करें जिसमें P(-3, 7) और Q(7, 5) में शामिल होने वाली रेखा खंड Y-अक्ष द्वारा विभाजित है:
(a) 3 : 7
(b) 4 : 7
(c) 3 : 5
(d) 4 : 5

Q3. The ratio in which the point P(1,10/3) divides the join of the point A(–3, 2) and B(3, 4) is:
वह अनुपात है जिसमें बिंदु P (1,10/3) बिंदु A(-3, 2) और B(3, 4) के जोड़ को विभाजित करता है:
(a) 2 : 3
(b) 1 : 2
(c) 2 : 1
(d) 3 : 1

Q4. The equation of a line with slope 5 and passing through the point (–4, 1) is:
ढलान 5 के साथ एक रेखा का समीकरण और बिंदु (-4, 1) से गुजरना है:
(a) y = 5x + 21
(b) y = 5x – 21
(c) 5y = x + 21
(d) 5y = x – 21

Q5. The value of ‘a’ so that the lines x + 3y – 8 = 0 and ax + 12y + 5 = 0 are parallel is:
‘A’ का मान समानांतर है ताकि रेखा x + 3y-8 = 0 और ax + 12y + 5 = 0:
(a) 0
(b) 1
(c) 4
(d) –4

Q6. The value of P for which the lines 3x + 8y + 9 = 0 and 24x + py + 19 = 0 are perpendicular is:
P का मान लंबवत हैं जिसके लिए रेखा 3x + 8y + 9 = 0 और 24x + py + 19 = 0:
(a) –12
(b) –9
(c) –11
(d) 9

Q7. The value of a so that line joining P(–2, 5) and Q(0, –7) and the line joining A(–4, –2) and B(8, a) are perpendicular to each other is:
P (-2, 5) और Q (0, -7) में शामिल होने वाली रेखा का मूल्य और A (-4, -2) और B (8, a) में शामिल होने वाली रेखा एक-दूसरे के लिए लंबवत है:
(a) –1
(b) 5
(c) 1
(d) 0

Q8. The angle between the lines represented by the equations
2y-√12 x-9=0 and √3 y-x+7=0, is
समीकरणों द्वारा प्रतिनिधित्व लाइनों के बीच कोण
2y-√12 x-9 = 0 और √3 y-x + 7 = 0, है
(a) 30°
(b) 45°
(c) 60°
(d) 22(1/2)°

Q9. If P(3, 5), Q(4, 5) and R(4, 6) be any three points, the angle between PQ and PR is:
यदि P (3, 5), Q (4, 5) और R (4, 6) कोई तीन बिंदु हैं, तो PQ और PR के बीच कोण है:
(a) 30°
(b) 45°
(c) 60°
(d) 90°

Q10. Given a ∆PQR with vertices P(2, 3), Q(-3, 7) and R(–1, –3). The equation of the median PM is:
एक पीपी (2, 3), क्यू (-3, 7) और आर (-1, -3) के साथ एक ΔPQR दिया गया। औसत प्रधान मंत्री का समीकरण है:
(a) x – y + 10 = 0
(b) x – 4y – 10 = 0
(c) x – 4y + 10 = 0
(d) None of these

Q11. The co-ordinates of the point P which divides the join of A(3, –2) and B(11/2,21/2) in the ratio 2 : 3 are:
बिंदु P का सह-समन्वय अनुपात 2: 3 में a (3, -2) और b (11/2,21/2) के जोड़ को विभाजित करता हैं:
(a) (4, 3)
(b) (4, 5)
(c) (4,5/2)
(d) (3/2,7/2)

Q12. The length of the portion of the straight line 8x + 15y = 120 intercepted between the axes is:
सीधी रेखा के हिस्से की लंबाई को 8x + 15y = 120 अक्ष के बीच अवरुद्ध किया गया है:
(a) 14 units
(b) 15 units
(c) 16 units
(d) 17 units

Q13. The equation of the line passing through the point (1, 1) and perpendicular to the line 3x + 4y – 5 = 0, is:
बिंदु (1, 1) के माध्यम से गुजरने वाली रेखा का समीकरण और रेखा 3x + 4y-5 = 0 के लंबवत है:
(a) 3x + 4y – 7 = 0
(b) 3x + 4y + k = 0
(c) 3x – 4y – 1 = 0
(d) 4x – 3y – 1 = 0

Q14. The equation of a line passing through the point (5, 3) and parallel to the line 2x – 5y + 3 = 0, is:
बिंदु (5, 3) के माध्यम से गुजरने वाली रेखा का समीकरण और रेखा 2x – 5y + 3 = 0 के समानांतर है:
(a) 2x – 5y – 7 = 0
(b) 2x – 5y + 5 = 0
(c) 2x – 2y + 5 = 0
(d) 2x – 5y = 0

Q15. The sides PQ, QR, RS and SP of a quadrilateral have the equations x + 2y = 3, x = 1, x – 3y = 4, 5x + y + 12 = 0 respectively, then the angle between the diagonals PR and QS is:
किसी चतुर्भुज के भुजा PQ, QR, RS और SP क्रमशः समीकरण x + 2y = 3, x = 1, x – 3y = 4, 5x + y + 12 = 0 हैं, तो विकर्ण PR और QS के बीच कोण है :
(a) 30°
(b) 45°
(c) 60°
(d) 90°

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