Dear aspirants,
This is the new year with new goals, new experiences and lots of exams to be scheduled soon. SSC CGL has recently released the exam dates so now it is time to gear up your preparations and try hard to get success. ADDA247 never fails to deliver something new and fruitful for you all. This time also we are providing you the best study plan as well as a study material. We are here going to prepare your Quantitative Aptitude section for the SSC CGL. In this article, we are providing you the details that how we are going to help you to clear the examination this year. We ADDA247 is going to provide you daily tests for all the subjects. The topic-wise quiz will be done from January till April. This will help you to get a deeper knowledge of all the topics and will prepare you thoroughly.
Q1. Two medians AD and BE of ∆ABC intersect G at right angle. If AD = 18 cm and BE = 12 cm, then the length of BD (in cm) is
(a) 10
(b) 6
(c) 5
(d) 3
Q2. A straight line parallel to BC of ∆ABC intersects AB and AC at points P and Q respectively. AP = QC, PB = 4 units and AQ = 9 units, then the length of AP is:
(a) 25 units
(b) 3 units
(c) 6 units
(d) 6.5 units
Q3. The points D and E are taken on the sides AB and AC of ∆ABC such that AD = 1/3AB, AE = 1/3AC. If the length of BC is 15 cm, then the length of DE is:
(a) 10 cm
(b) 8 cm
(c) 6 cm
(d) 5 cm
Q4. D is any point on side AC of ∆ABC. If P, Q, X, Y are the mid-point of AB, BC, AD and DC respectively, then the ratio of PX and QY is
(a) 1 : 2
(b) 1 : 1
(c) 2 : 1
(d) 2 : 3
Q5. In ∆ABC, ∠BAC = 90° and AB = 1/2BC, Then the measure of ∠ACB is:
(a) 60°
(b) 30°
(c) 45°
(d) 15°
Q6. ∆ABC be a right-angled triangle where ∠A = 90° and AD⊥BC. If ar (∆ABC) = 40 cm², ar (∆ACD) = 10 cm² and AC = 9 cm, then the length of BC is
(a) 12 cm
(b) 18 cm
(c) 4 cm
(d) 6 cm
Q7. In a triangle ABC, ∠BAC = 90° and AD is perpendicular to BC. If AD = 6 cm and BD = 4 cm then the length of BC is:
(a) 8 cm
(b) 10 cm
(c) 9 cm
(d) 13 cm
Q8. In a right angled ∆ABC, ∠ABC = 90°, AB =3, BC= 4, CA = 5; BN is perpendicular to AC, AN : NC is
(a) 3 : 4
(b) 9 : 16
(c) 3 : 16
(d) 1 : 4
Q9. For a triangle base is 6√3 cm and two base angles are 30° and 60°. Then height of the triangle is
(a) 3√3 cm
(b) 4.5 cm
(c) 4√3 cm
(d) 2√3 cm
Q10. In ∆ABC, ∠B = 60° and ∠C = 40°. If AD and AE be respectively the internal bisector of ∠A and perpendicular on BC, then the measure of ∠DAE IS
(a) 5°
(b) 10°
(c) 40°
(d) 60°
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Solutions
In the last month i.e. in May daily we will provide you with a test of the previous years’ question papers, this will increase your confidence in solving the real exam and will make you familiar with the real-time exam.
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